Chemistry-
General
Easy
Question
S1 : Generally square planar complexes show geometrical isomerism but do not exhibit optical isomerism because they do not possess planer of symmetry.
S2 : ![capital delta subscript t end subscript equals fraction numerator 4 over denominator 9 end fraction capital delta subscript 0 end subscript](data:image/png;base64,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)
S3 : In octahedral complexes each electron entering the t2g orbitals stabilizes the complex ion by 0.4
and each electron entering the e.gorbital destabilizes the complex by an amount of 0.6 Δ0.
- F T T
- F F T
- T F T
- T T F
The correct answer is: F T T
Related Questions to study
chemistry-
All the following complex show decreases in their weights when placed in a magnetic balance then the group of complexes having tetrahedral geometry is :
i) Ni(CO)4
ii) K[AgF4 ]
iii) Na2 [Zn(CN)4 ]
iv) K2 [PtCl4 ]
v) [RhCl(PPh3)3 ]
All the following complex show decreases in their weights when placed in a magnetic balance then the group of complexes having tetrahedral geometry is :
i) Ni(CO)4
ii) K[AgF4 ]
iii) Na2 [Zn(CN)4 ]
iv) K2 [PtCl4 ]
v) [RhCl(PPh3)3 ]
chemistry-General
chemistry-
complex A
complex B
A & B complexes have the co-ordination number 4.
The IUPAC name of complexes ‘A’ & ‘B’ are respectively :
complex A
complex B
A & B complexes have the co-ordination number 4.
The IUPAC name of complexes ‘A’ & ‘B’ are respectively :
chemistry-General
chemistry-
On treatment of 100 mL 0.1 M Solution of CoCl3.6H2Owith excess AgNO3,
ions are precipitated The complex is :
On treatment of 100 mL 0.1 M Solution of CoCl3.6H2Owith excess AgNO3,
ions are precipitated The complex is :
chemistry-General
chemistry-
How many EDTA (ethylenediaminetetraacetic acid) molecules are required to make an octahedral complex with a Ca2+ ion ?
How many EDTA (ethylenediaminetetraacetic acid) molecules are required to make an octahedral complex with a Ca2+ ion ?
chemistry-General
chemistry-
In Fe(CO)5, the Fe – C bond possesses :
In Fe(CO)5, the Fe – C bond possesses :
chemistry-General
chemistry-
When degenerate d-orbitals of an iSol. ated atom/ion come under influence of magnetic field of ligands, the degeneracy is lost The two set
and
are either stabilized or destrabilized depending upon the nature of magnetic fieldIt can be expressed
diagrammatically as:
Value of CFSE depends upon nature of ligand and a spectrochemical series has been made experimentally, for
is about 4/9 times to
tetrahedral complexes, (CFSE for octahedral complex)This energy lies in visible region and i.e., why electronic transition are responsible for colour Such transitions are not possible with d0 and d10 configuration.
Crystal field stabilization energy for [
in terms of parameter Dq is – ![left parenthesis capital delta equals 10 D q right parenthesis](data:image/png;base64,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)
When degenerate d-orbitals of an iSol. ated atom/ion come under influence of magnetic field of ligands, the degeneracy is lost The two set
and
are either stabilized or destrabilized depending upon the nature of magnetic fieldIt can be expressed
diagrammatically as:
Value of CFSE depends upon nature of ligand and a spectrochemical series has been made experimentally, for
is about 4/9 times to
tetrahedral complexes, (CFSE for octahedral complex)This energy lies in visible region and i.e., why electronic transition are responsible for colour Such transitions are not possible with d0 and d10 configuration.
Crystal field stabilization energy for [
in terms of parameter Dq is – ![left parenthesis capital delta equals 10 D q right parenthesis](data:image/png;base64,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)
chemistry-General
chemistry-
When degenerate d-orbitals of an iSolated atom/ion come under influence of magnetic field of ligands, the degeneracy is lost The two set
and
are either stabilized or destrabilized depending upon the nature of magnetic fieldIt can be expressed
diagrammatically as:
Value of CFSE depends upon nature of ligand and a spectrochemical series has been made experimentally, for
is about 4/9 times to
tetrahedral complexes, (CFSE for octahedral complex)This energy lies in visible region and i.e., why electronic transition are responsible for colour Such transitions are not possible with d0 and d10 configuration.
is purple while
is colourless because –
When degenerate d-orbitals of an iSolated atom/ion come under influence of magnetic field of ligands, the degeneracy is lost The two set
and
are either stabilized or destrabilized depending upon the nature of magnetic fieldIt can be expressed
diagrammatically as:
Value of CFSE depends upon nature of ligand and a spectrochemical series has been made experimentally, for
is about 4/9 times to
tetrahedral complexes, (CFSE for octahedral complex)This energy lies in visible region and i.e., why electronic transition are responsible for colour Such transitions are not possible with d0 and d10 configuration.
is purple while
is colourless because –
chemistry-General
chemistry-
When degenerate d-orbitals of an iSolated atom/ion come under influence of magnetic field of ligands, the degeneracy is lost The two set
and
are either stabilized or destrabilized depending upon the nature of magnetic fieldIt can be expressed
diagrammatically as:
Value of CFSE depends upon nature of ligand and a spectrochemical series has been made experimentally, for
is about 4/9 times to
tetrahedral complexes, (CFSE for octahedral complex)This energy lies in visible region and i.e., why electronic transition are responsible for colour Such transitions are not possible with d0 and d10 configuration.
For an octahedral complex, which of the following d-electron configuration will give maximum CFSE?
When degenerate d-orbitals of an iSolated atom/ion come under influence of magnetic field of ligands, the degeneracy is lost The two set
and
are either stabilized or destrabilized depending upon the nature of magnetic fieldIt can be expressed
diagrammatically as:
Value of CFSE depends upon nature of ligand and a spectrochemical series has been made experimentally, for
is about 4/9 times to
tetrahedral complexes, (CFSE for octahedral complex)This energy lies in visible region and i.e., why electronic transition are responsible for colour Such transitions are not possible with d0 and d10 configuration.
For an octahedral complex, which of the following d-electron configuration will give maximum CFSE?
chemistry-General
chemistry-
When degenerate d-orbitals of an iSolated atom/ion come under influence of magnetic field of ligands, the degeneracy is lost The two set
and
are either stabilized or destrabilized depending upon the nature of magnetic fieldIt can be expressed diagrammatically as: ![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAigAAADLCAYAAABEQmiAAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAAFxEAABcRAcom8z8AAGbPSURBVHhe7Z0FmJRVF8fRzy6UElHp7m6ku0RRBERBFERRVBRQFBAkRaW7u7u7e+lmu7t7F853/mfmlWEdYIHdmVn2/HzuszjvO/PmPfd/zz333CykKIqiKIriYKhAURRFURTF4VCBoiiKoiiKw6ECRVEURVEUh0MFiqIoiqIoDocKFEVRFEVRHA4VKIqiKIqiOBwqUBRFURRFcThUoCiKoiiK4nCoQFEURVEUxeFQgaIoiqIoisOhAkVRFEVRFIdDBYqiKIqiKA6HChRFURRFURwOFSiKoiiKojgcKlAURVEURXE4VKAoiqIoiuJwqEBRFEVRFMXhUIGiKIqiKIrDoQJFURRFURSHQwWKoiiKoigOhwoURVEURVEcDhUoiqIoiqI4HCpQFEVRFEVxOFSgKIqiKIricKhAURRFURTF4VCBoiiKoiiKw6ECRVEURVEUh0MFiqIoiqIoDocKFEVRFEVRHA4VKIqiKIqiOBwqUBRFURRFcThUoCiKoiiK4nBkCoFy8+ZNCgoMJOcbN8jFxZlcXVy02LHgGfh4e1NCQoL5CSmKklkIDgoiZ2e2xc6Z2xbDDnq4u1N0dLT5zigpyRQCJS4ujiZPHE/169SkxvXfoWaNGnCpb/PSvHFDatGkofy1tj39SwM5vpyDne5B04b1qWHd2vRNr57k5upifkKKomQG0FmcPHGC2OGmDeuJPbBmJ9K73LbF9rODjerVpg7t36NDBw+Y746SkkwhUKBQ+373DT2ZJQs9zQV/s9i4PMHlhaeeoKzPP0PP81/8v7X90rM8xeXl556mV55/mp5Jsc1WBfcffyuUKUHnzp42PyFFUTIDECg/9PmGnvtfFnr2yf/aB1sU2P+Xnvmf2GKch7V90rsYbVCubFlp1Yrl5rujpMTuAuWW+W96EhMTQ7/+3J+yvfwCFc73Nn3Qri31/Pwz6tm9m83KJ50/ojIlilKO17JSxbKl6LNPu1jdL90KX2/bls0o7xu5KHf2V6lJ/brW90uPwsfu8VlX+qTTR1SlQlkxDrWrVaEL58+Zn5CiKJkBCJRffxlA2V95UWzxe21a0ufdPrVuN9KjsC3q+OH7VKxgfrHFNatUpB7du1rfNx3Le21aUZH8ealowXy0dvUq891RUmIXgRKffIt8opIoODaZkm6mv0SBQPllQD/K+sIzVKd6VTqwd694VWxZEP/SqlljevKJJ6SC+Pr6WN0vPcvqlStEoLzy3NM0cdw/VvdJz+Lj4029enxOz3OvBQLpyuVL5iekKEpmwBAo8CJXr1RBhjeio6P+YyvSs5w6eYJqVK4otvjbr3tRZGSk1f3Ss+zcvp3atGxOlcuXoXVr15jvjpISuwgUTxYn0y9E0G7PGBYrN82fph+WAqV+7Zp08fx58xbbERkRQe1atxC3XtcunSjZBtedkt07d4hAgQdj3uxZ5k9tR/LNZHHvQqA0a1hfBYqiZDIMgYLhHXhRr1y5bN5iO9zdXOXYsMX9f/zB/KltcTp5kj54712qWrGcCpR7YBeBciYogdpt9qM5lyLMn6QvlgKlbs3qdOLYMfMW2+Hr40NtWjSVSvFxxw8pPDzcvMV2bNqwXgTKy88+RdOnTDZ/ajvCw8Pom6++FIHStEE9FSiKkskwBApiP2pWqUROp06at9iOSxcvyLFhi9FhwjnZmoP791O7Nq1kyFsFyt2xqUBJvnmLvKKSaNzZcCo034O+2BNAh3zi6EZ4IiWk41CPChQTKlAURbEnKlBMqEBJHTYVKLFJN2nptSiqvtKbnp7sQoUXeFLn7QEy3BMan2zeK+1RgWJCBYqiKPZEBYoJFSipw6YCBQGxOz1jqeFaH3p+qit12RFAW9xi6HxwAsUlqwclvVGBoiiKPVGBYuJBBEpQXLJMKsmM2DwG5VpYInXbFUjZZrjRhLO2aaRVoJhQgaIoij1RgWLifgIlifvrbhGJtM09huZfiaCJ3FZOPR9Be71jKSwdRxscDZsLlEshCeI5eY0FyphTYfyJbacZq0BRgaIoin1QgWLifgIFcZmTzoXTsBOh0pH//XgoNVnnS202+dGKG1HpOuLgSNhcoFy0ECijWaDcunX7RuOfGAZK5AIFmVaoQDGhAkVRFHuiAsXEvQRKTNJNmnM5kj7mdnKrezT5RifTldAE+p3FyltzPei9zf7S0c8MEsXuAkVUiZm93nH029FQ6rU3iL7aG0g7PGLNWx4NFSgmVKAoimJPVKCYuJdAOegbS913BVDrTX604EokHfOLoz1esTT8ZCjlnOlOFZZ60TaPGOnIP+7YXKAgILbjNpNAGeuEIR5+afk+Xw9LpOkXI6jvwWDquNWfyi3xpD77g+gqf/6oz0EFigkVKIqi2JvfBv4sAqVW1cp09ozt1+NydIHy5+kwqrPKm/ocCKIV16NoN4uT7SxIMLQz6FgI/XMmTNpRW2Rhtzc2FyjO4Un05Z4gepUFyvAToRSbdIv8Y5JFEe7lBxEUm0xu4Yk0hsXL+1v8aPzZcNnnUVCBYkIFiqIo9mYg2+Jnnsgi6eaPHjl8xzC/LXB0gfLLkRAqtchT4k78opOlg46QE0OPQJggb5ht75p9sLlAwTo80y5EUO7Z7jKUc9Anjg5zcY9IpKhE04uC93Wrewy9u9mPvmUVGZnwaC+QChQTKlAURbEnfn6+1KtHd1nVvHK50rR+3RqKj483b7UNji5Q/j4TTkUWeEqsyQ3u0KckgtvDQButY2dvbC5QwBHfOGq41peab/ClCefC6aR/PKvD2zcbEcpwZ321L4imsJhBgrdHQQWKCRUoiqLYCw93dxo9YrisP/P8U09StUrladfO7ZSUZNscH44uUHZ5xVKd1T4SELv4WpT5UxOnAuJpp2cMeUQmUrKNPU/2wC4CJSAmmRZejaSRp0JpvWs0hcTd+YJ4RiZJxPLfZ8LIOQIxKI/2IFSgmFCBoiiKPXBxdqZhQwZTsYL5KfsrL9KrLz5HdWpUpbNnnMx72A5HFygBsckyvJNntjs1XudDcy9H0j7vWG4rY+i7A8EyAmHkQsHQT1j8TboamiCjESdZwGA5majEx2MIyC4CBTcOEchxSf8dS8Nn+73jZP43AoPSAhUoJlSgKIpiSxBf4nzjBv36c38qWbQQFS+UX/7myPoS1alelU47nTLvaTscXaCAM4Hx1HVHAOWZ404lFnlSq41+1HKDH727yY+W34iWNhPi5FxQAu3yjKVF3OFHbGfPPYG05FokebJIwfaMjl0Eyr1wiUii5dejZGrVo8aeGKhAMaECRVEUW3Ll8mXq/2NfyvdGbqpYphT98fsQ6tqlk3hQalerrNOM7yJQ0IE/yyIFnpT3t/hTDxYek89HcOc9lvxjTd4Tj8gkGng0RGJWboQlsjCJoq/3BdG0C+HSdj4G+sSxBIo3qz54TTa5RVNATBJF8U0OiIW76uYjTTVWgWJCBYqiKLbi3Nkz9MO3vemt13NQiUIFaOqkieTu5kZDfhtILzz9pIgEFSjWBYoBZrge8YunE/7xFBp/+zwRf3LAJ1amI/c9GCSfuUQk0q8sWKacD3+k9tKRcAiBksx30y86SZLSDDkWQjMvRtByVoPzL0fSZvdoWSxJBcqjowJFUZT0JikpkU6dPEG9e/Wgt3PnpLIlitL4v//61+YNGfSrJmpLpUC5G0ksUDC55KOt/vTzkWDp3EOwIC0+ZsA+DsM7wCEECmbp4OYi7gRTjxEI9AMXuKuQ8hepfx8FS4FSr1YNOnXihHmL7fD38/tXoHTp1IEiIyPNW2zH5o0b/hUoM6ZOMX9qOyIjI+jbr3upQFGUxxTMyDl+9Cj17N6N8rI4wbDO5IkTKCjI1MsHRqI2iIQzp20fJAu7YwiUvt99a/7Uthw+eJDea9vmoQUK9AdS4CNP2J9OYbKo4FLu1B/2jaNoc7qOxwGHECiYz+0bnSTZ8U4ExNNxVoYoR/3iyDk8bWfx1K9dk8442b5SBAUGUtuWzaRSfNL5I4qJTZs0/g/Cti2bTQLlmf/RrOnTzJ/ajtjYGOrT+ysRKM1UoCjKY0VSYiId2L+Punf9hN7I8RpVLl+GZs6Yfoc4QdCskeoemWTPnztr3mI7rl+7KseGLf7x+z7mT20LRNwH770rU64fRqBgiAfLxgw6GkJDj4dyBz+ODnFBewnvyuOCwwXJpgcQKAN/7k8vP/cUVSpbitatXi1DLpiXjzHR9C4+3t504vhxatqwHj3JlaL9u23o4vnz5M2fW9s/rYuHhzv58PXOnT1LBErWF56lUcP/IG8vL/L08LD6nbQsuM84B6S17talswiUxvXeoWtXr5qfkKIoGZlY7nDt3L6dPu7Ygd7I/prkOJk3d9Z/hrIxnIIZPYhBqVqhLG3csI68vDxtZoth93ft2M7HLkdPPZGFenTvRm6uLnIO1vZP6wJ76+3tRfPmzKbKfP2lihV+KIECvLlTP4zFSc/dpgDa6RciZYhno2uMTFV+HHRK5hAo0dH0S/+fpGF8M1c2+rzbpzRm5HD6ffBv9PugX9O9jBo+nH764XsqV6q4nEM1rhw4n5EsEqztn9Zl6JBBkiDpk04dpWfz2kvP03ttWtGIP4ZKbgJr30nTwvd56OBBfA++k6mFLzz1BNWpUY0uXjhvfkKKomRUotm+btm8kT5o15by5s5F73DdXrxwvnhMUwKBAjsAD0qRfG9Rz8+70Yhhv9vMFsPuIw6uWMF89NLTT1DDWtVp2G+/yDkMGZT+5wB7O/KPYfR+29b00rNPSQDxmlUrzXcn9WD5F3hL1tyIlmGev86E0xincFm/DjN/kAwVCU8zOplCoERHRYlqz/7yC9JAYy4+ArdKs3q1RSlTvCiVLFKICrz1hryQBd/OQ6WKFpLPre2f9qUIleHrRZIkeFAQuFa0QF4+fhHZZv07aV2K8D0oKNeOobbypUvS2tUrbZ7mWlGUtAOek7WrV3GHp6XYlgbv1KaVy5aK19oaECiI+8j6/DNih4oXKmC2Q9ZsRtoX2P0ShQtS/jdzS4xM0QL5qHSpkmwfi1ndP+0L22K2+4VZnL36wrPSJuD+PSiYVozVjTGR5FpoouQ9QYI2JHRbei2SDvDfyMcgFiVTCJQ4rkQzpk6llk0aUevmTall08bUtGF9ataogU0KjtW8cUN6t1ULGd5p27K5/L+tzwHXDc8J1HvrZk2pmQ2Pj+ttwfcfHhQYhzw5X+PzaUSzZ06XoSZFUTIWCPRfuXyZxNa9keNValy/rngDou4xAQAxKFMmThRb0KZFM/lrSzskdrBJQ2rXuiW91/5Dqt2xJ5Vp35MaNmtBrRrWtfqd9CiN679DtatVkbZg39695ruTepAD5bdjIdRmox912REgYgX5wza6RtMhn1iZFYskqBmdTCFQkpOT6eKFC7Rh3TrauGE9bd64UYuNy5bNm2jLpk20aP48GvnHUPqofTvpQZUvVYKGDR4s0w1tvSaHoigPR3BwMC1euIAb/Hpcj3NQq2aN2b6ulSnG9wIC5dLFi7Rp4wbatGGDVVuR3mULH3s726NRizdTzcn7qdb0YzR9zTbas8kWbYPJDq5etYIWLZhP69eueagOGjKuH/aLowFHQqjT9gD65WiIzHjd6RFLnpH3fgYZiUwhUBTHIjExkU4eP0a9v+pJJYoUlCG3Tzt3pB3bttll+rWiKKkHga8IuK9fpxYVyvumeCO2bNoo4iOjgMwVI0+FUdZpbpR/vietcYmW7K0ZDYSZ4LwxExb/fgycJnegAkWxC/Bqubq40Ngxo6hmlYpi6BrVrUMzpk+lwIAA816KojgSISEhNG3KZMknVeDNN+jDdm1p964dMoyekbjK/aB224Ipy9+u9Px0D+p1IIxSLBysOAAqUBS74ufnR8uWLKKOH7wvcSkImEMqbHtkmFQU5e5giu6Ef/6mmlUrUd43clKXjh1o357dGW5oNjw+WWI23pjjTln+ukFZxrnIonxzL0eY91AcBRUoit2BN+XQgQP0fZ/eVCT/25QvTy6ZCr518ybusQWb91IUxV4gTuKvMaMkMyzq6OddP6GD+/eZt2YcMAJywj+Oaq30pizjnSnLBC7/cBnnTF13BcjsGMVxUIGiOAQYv0YyNxjB6pXKyzQ8JHObMW0KBfj7Z6jxbUV5nIDnBDmTypUsJqkCvvyiOx0/dtQua9g8KoGxyTTaKYyyzzR7Tya6sEjhMt6FiizwlJwiGTEW5XFFBYriUAQGBsjURQTeIUdAhTIlaeCAfnTBDimxFSWz4+7uRkMH/yZ5lIoWzEvfffM1nXY6lWFn3O3wiKUaK73pCQiTcc4mgWIWKU/940zvbvaTBGiKY6ACRXE4EuITaO+e3ZLQqVih/JLc7rNPPpZpeuHhOk6sKLbg+rVrkuASs+yQ0Kz/j33p/Llz5q0Zj9D4mzTkeAg9OzmFODHK2BuUb76HpI2PTHh8FtzLyKhAURwW5xvXaeyY0VSraiV6I/ur1KR+XZo9c4asZ6EoSvpxg8VJv77fy+y6siWL0W+/DKDLFzPu4p5YQG/5jSiqsNSLsoy5biqGSMEQz9/8b3zGf6su96b9PnGyIJ9iX1SgKA5NWGgorV65nNq0bCZDPlgh9Zd+P0lPDsG1iqKkHYj1unrlMn3/bW/TEGvpkjRsyCC6cf16ho4Di066Sf0OB1OOmW700lRXKc9OcZWhnicnudAL/P+vTOdt/P/553vQ3MuRFPMYpIrP6KhAURweLEZ2+NBB8yJfcDfnpS4fdZAhn/i4OPNeiqI8KufOnqHevXrKujrlShSjP0eNJFcXZ/PWjEt88i3a6xVLsy9FSEr4BVcjqeuuQHppmivlmuVOw06G0gbXaFrA2xfxtrNB8ZKtVbEvKlCUDANSZI9hg/lOzeqU89WXZWGy2TOmk6uri3kPRVEellMnT9IX3bpSnhzZJDh9/F9jycvz8RhOtTYxBwvtIf9J4QWedCH4zkVL4S3SyTz2RwWKkqHAkM+yJUvo/XdbS2K3stzLG/zrQDrj5CQrqyqK8mBg6YkTx49T1487U+7sr1L1yhVpyqQJ5Ofra97j8WTx1SjKP89DphfDY6I4HipQlAxHbEyM5GHo3auHJI0qWaQQde7woSw+hhlAiqKkDkwXPnTwIH3SqSO9ni0r1apWWQLRkXvocWfRlSgqYBYoZwJVoDgiKlCUDMu1q1dozKgRVIN7fG/lzkkN69am6VOmkI+3t3kPRVHuRlJSMu3ZtYs++uB9yvXaK1SrehVauGCerFT8uIPRm4UsUAwPymkVKA6JChQlQxMUFEiL2Kh+1P49ejNXNsl0ibV8Tp44TgkJ6k1RFGtgOHT71q30XptWlOvVl6l+nZq0bOmSTLOauAqUjIEKFCXDAzf14YMH6duve8kMn/xv5qZPO38ka/mEh4WZ91IUBURFRdHmjRuoTYtm9Pprr1CzhvVozaqVFBMTbd7j8UcFSsZABYryWIBAPxfnGzR2zCjJlQKR0qRBXZo0fhz5+fqY91KUzA08JGtWr6SWzRrLTLgWTRqJWImOjjLvkTlQgZIxUIGiPFb4+/nR0sWLqF2blvRmruxUvlRx+rnfj3Tq5AnzHoqSOQkPC6dlSxZTYxbuObK+RK2aN6FtW7dQfHzmyyWkAiVjoAJFeezAKqt7du2UxG6lixemPLmyUZdOHWjrls0UHBxk3uvBQF6EuLhYCg4KIn9/PwoKDJDf0qLF5oXfQfwNDw9LdZwVvrNw/jyqX6umLBvxftvWtHvXDrqVSZN9qEDJGKhAUR5LIFKw2NnokcOpRpWK9EaOV6lxvTo0a/pU8vb2euCl4hO5Ibh86SLNnzuHJvzzN02fMolmTJti8zJrxlSaM3M6zeYyk6/F2j7pWWZymT1jGs2ZNcN0Dim226LgunFsnMMsPhdr+6RXkes3Hxv3wS7XzwXXvXjhfLp65Yr5Db07gYGB/M7MoHq1a9CbObNLQPmBfXsfuA48TqhAyRioQFEea/z9fWnVimXUqlljSexWvVIFGvBjX1ky/kFAuv3VK1dQ80YNqEyxIlS1YjmqUqGszUu1SuWpJgsuiK5qdjqH6pUrUM2qlagG/61qZXu6lvJl5d7j+mtWqST3w+p+6VRwvbhuXD/ug82vnwuuv1K50nL8pYsWmd9Q6/j6+tKUSROpbq3q/P5no84dPqCjhw9RYmLmnuGmAiVjoAJFeeyJj4+n/dxj7NXjcypWMJ8sgvZxpw60edPGVE+rjIiI4F7zTCpeMD89kSUL5c2TSxqIWlUry9/0LhAlSKKFpe9fe+l5yv7yC1S6WGGqU72KNNbWvpPWpTYfC40j1ml5+dmnJMYHAck4B2v7p3XBddapUZXKlSwmU2OzvvCsJOqDWDAEQ3oWXD+u9y2+blz/27lzikDB59b2T+si11+9KpUqWoie+18WevaJLDT+77/Mb+h/8XB3p3/GjhURh3Pt1qUzHT961Lw1c6MCJWOgAkXJNFy5fIn+GDqE6tWqQbmyvUJ1a9eQrJluLvdfywdCBsM7CLrNkfVF6vzRB7Rg3hxxs+NvehfEDyxZuIB6du8mAY5vvZ6Dfvy+jwQEL5g39z/7p0dZsmghzZw2VYbKXuQGGgnyJoz723wO1r+TtmUuLVuyiAb/+gsVKZCXBcpz9DE/B+TBQbH+nbQrS/g6J44fx6K0Er34zFOSOwRDfbgv1vZP+zJX7vWvP/enEoULyDuA4S5ruLu50egRw2U14kL53qIe/N4gN5BiwhEEClZjj4qKvGsckWl7FIWHh1tdxgNxcTExMbIPZjEmJ9+Uv3FxcaYSayr4fWyT1aitrEgN7zBKEn83JfgOvo/t6OhhWBBpHfBvnNO/x+KC/eQYDP4f52b8/8OiAkXJNNzi/4ICA2UmA3JAvJEzmwiOX/r/RGfPnLFaQQ0gUObOnkXlS5egktyDnTZ5kqykjIoqf9O74Dhc4K7P+vwz4r1YtWK5+XMr+6dH4WMh2PKTTh+JF6llk0bkyuLOdvcAJZ727t4lz+DpJ56gP34fbDq+Lc6Bj+Hu7katmzeV6+/4wfvk7+9vm2OjmK//4P599G6rFlSlQjkWyAvMb6gJNAguzs70+6DfqFLZUizk3qbeX/Wk8+fPZeqYk5SktUAxvYOpmw2FZ4Rp3R4e7nT9+jUKS5GrCQIgJCREnuP5c+fI6dQpunD+PHl6elBYeJjEFKEeQox4enrS8WPH6Ojhw3SEy9EjR/j/j8pnRjl04IBsg0fNUgzBK3z16lU6fvwYi9cT3IG7LEsc4HzwXkNgQCTBZl64cF6OcfjQIfl77Oidx8AxD/JxLvJ+ECc4RzdXVwoNDZXfeFhUoCiZDlRMVNqvv/xC8qUUK5iXPun8Ea1bs1oqlzUsBUo5FjWL5s8zb7EtOAdjeAWJ6GwNRNxnn3ahLNxAQ+SF2CEt+okTx0Wg/I/P4c9RI82f2oawsFBq17qlXH+Xjh3u+r6kJ2fPnJZA15pVq4hHxRI0Mr8O6C/Cu3D+t6jvd9/Q5UuXzFsVg7QWKHv37KKdO7ZxY5xk/uTuwLu1acN6Kd7e3neIBoiT3bt20oRx/8izhbCAQNmwbh2N/3ssDR0yiPr1/V7sAOwYliVYungh9fqiO7Vt2Vz+jvxjmNSLsaNHSen5eXd6v20bmj9vDoWy8AF4b/Ebgwb+THPnzKLlS5fSrBkzaMQfQ+m3X36mieP/oevXroqYCmIxtIc7BT/98D01b9xQ4pgGDxxI/4z9U46DMmrEcOre9RM5N19fH/l9CBQnp1MyKQHX9TCoQFEyLZiVgwqJ+AWs4trwndo0bcokqVgpsRQoZUoUlVkR9mDGtKn0ynNPi0BZv3aN+VPbEcX3oevHnaSBbtWsiV3WPTp08IAIlKf4HGCMbYmfn680BLh+GOqUvV9bgN5q+3fbEFYdxvCSwYXz56SBQJwSlnwY0K8vXbp4wbxVsSQtBQqGWAYO6CdpDeBhu9ewRkR4uAzLjWS7c+LYMfG8GKBhnztrJn3/zdcyPHdg/17xmsAbce7MGfGYDh86hJo1akBffvE5fx5gFjQ76KMP3pMg6E4d2tOKZUtp43qTAEKBkMAQH5JW+vj4yJDRpo3rRcxgWZBDhw5InqhdO3fQ5EkT5POen39GBw/sl/OC2Lhx/Tp9/21veiPHaxIPNZEF1JZNm+Q4KOvXrqUhg35lcTNAArNBJAsoeFRQX708PeWzB0UFipKpgQty/ty50ivOn+d1Klm4gIzxnzntJKsmG6hAMaECxbEEyupVK6VBRHzVt717UeH8b1MFfkfRM75x/Zr5G0pK0kqg3LyZLLE9LZs2lhmCq1auoNjY23bDEsRxbN+6hQayfVm5fJn5UxPhYaEyfR1B4F/3/IIbduvCEg398KG/U/8f+8rQC/Dx8aahgwdRWbZL6HDFpYhXgQi6cuWyDM/A43LGyUm8fz0+6yrvkiWRkRFyjoNZuOzbu8f8qQlMrccsMoghCI+UBAYE0OWLF++Il4ENxQSFtatW3fWa7oUKFCXTA8NxYP9++ooNA2aFYNjnY67Am7hngHFYEMP7zJszWwWKChSHECgftGsrnr8V3NBhCOdb7r0XK5RfxMmwIYPI4z49+cxOWgmUiIhwabgxw6pQ3jfFgwXBYA10euBlWbRwvtQjS/azGGjbshk1qFOLVi1ffs8hEXg2IHDQaQI43rAhg2V228jhwyjBwitjgN/DkBDiQbZt2Syz0RBDderkSfMet4GXBQHZKYOq586eKTPCOn74vnifrYG4mJTvnYe7h8T5Dej3oyQYfBBUoCgKg4p7idX/n6NHUoUyJen1bFllvBWuTC9vL9m+cN48mRWhAkUFij0FCoYG0Ligt93nm69ZnPSS6e8Iiv1z1AgRJ8q9SQuBgoZYhmXmzKIP339XBEqThvWsLquBeoOZZu3atJIhmZQgAV9ZFhhY8NT5+g3zp9bBEA1EiRF86uXlKUHRECjwoKAzZZCUaJpxY8kuPn6VimXF44KhpJRD2tgfQ0reXl7mT0zAw4M0A/CgYDjREgxzwRuN76YUKIix+b7PN1SvTk3avAnrPqV+UUoVKIpiQVBQIC2cP5fatGhKb7+Rk8oUL0K/DfxZei2zpk/nRqA0GxIVKCpQ7CdQTh4/LgKlcrky/H4WlZgTJGJDTpSHHevPbKSFQMGSF8eOYEbLEfE4YPo9Oi8YCkaDbYnTqZPUu1dPESh4fy3BjJyf+/8kwffj//lLhmEeBEuB8sfvQ6SOIlg3jAXDqRPH6expJ0pOuj2TBnEyiBcpnO9teXd+7vcT7d65Q87DALPGLIN3gSFQOrRvR2fOnJbPkpISZebP9q1baefO7XzugVY9d+j41axeWbx7D2IzVKAoSgowHRNTWREohkqfL8/r0iB81/tr7nUU44ahNM1jI2QPVKCoQDnKjSKmOhd8Kw/leu0VqlOjGs2YPlViAJTUkRYCxcnpJC1fukQWKPXz9aVfB/STBh+zWVJ6GJDaoF7tmjL7CmLFEjxPfF6xbCmaMXWqLOr4IECgIAYFtqpf3x8k9ghetMPcqRo94g8ZmknpRcEU5j5f92LblksSVzZtWF+W8Dh/7qwIG2sYAgVT3Hds2yrxKm5urrR182ZJgjnij98pIMDfvPedYHi8IQu4L7/4jK5dvf/yDAYqUBTFCug9IPAQ0/SqVixvCqAtUkjiUxAMhwRv9kAFigoUBC8iey2GITGroleP7nJeSup5VIGCWAsIi7WrV8lsFYBZNvCCVCxTktasXimfGSALNYQkvCiW077hbVizaqUkj8TQMry0DyNQ4DmBQPnis660ncXD3j27ZTZP/77f05RJE6xOh7929arUn9rVKotdK1G4oIiP8SxUnG9cN+91G1wDgmSbNqwncTcYytq3d7f8u0XjhvRDn97iVbIGYmYa13uH2r/bms6dPWP+9P6oQFGUewDDDyHwwbttKNvLL0iPFcGIQwb/JmOutkYFigoUJMRqWLc2C5RX5Z38pFNH6RErqedRBAo8rJiRsnf3blmQFGIFIKlaJ34nCud9UzJWI1bEYOb0aRLTNmbUyP/EdmC6LjwYFcuUolnc8cFU5AfB0oPy4w/fydRyJFDEQpLwdBw5fPDfc0wJpgRvXL9Ocp80bdSACud7S2KZ+v/4vcz8sQSdMnhQ2rZqTlu3bJIp0IhfOXf2NI0a/gdNnjie64ef1SGe/Xv3cn35UL6b0oN0L1SgKMp9gLsUvQPkSsn56sv0Ov9FMBtcu7ZGBYoKFGTuxCye4oUKyLIHpYsWlmnFSKylpI5HESjJN5Ml9weGNiyz86LDMnvGdEmS917b1nesewSB0qJJI/przOj/1JmrLATg+ShdrAiN+3vsv8nUUotlDMrI4cMoPu72tSQmJsm0Z2uiwRIIi507tsvyGaWKFpQ8OshSfOvm7e8ZQzzWZvFAEOEzY2ZRSpBc8JuvevF9aWU1iPhuqEBRlLuAQDdEs6M3hIX6IArgUoc7FOvBGFOQbYkKFBUoJ44fo04ftpfVnOvXrkkVSpWQBQSRZRQxAcr9eViBAkESEhwkU3WPHDpk/vQ2GL5o2bQRP4/CNHnCuH+FAYZH6taqIXEfECSWYFbL2NEjRaAg1QFmE94LTBmOi4tN1Swea+C7iBWJSxGXgnPFsHaf3r0kuza8MlGRt4N97zWLx5LEBKz9c2d6+8NcZ2E32rVuoR4URXlUYOgxdosEbliYrVSxwtwzKiEBZXDFTp008b69kvRABYoKFORB6fB+O6pdvSqNGTmS/h47hkpwj7dYwfw0asQf/Ex8zHsqd+NhBQq8JIcO7JccIdaePbwfv/08QIZKPu/2Ce9v8oYsWjBfOjkIhj3tdEo+s2TXjh3UoklDql6lItfxaffs/CAIFnXAGGJGKnlDoAwf9vt9BQr2R4ZZV9f/LpIKm7Zi6RKZCPBNry/vGI5CrMn9BArE1sWLF2RmjyVrV62kJvXryuxI5INJLSpQFMUCDNusXbNKEiqVL1mcsr/8AtWrXYOG/PYr/fjdtzKNENM758+Zbf6GbVGBogLFyCQLDwoCLBFHMOz3weZ1pfLJMIL/XWZTKCYeVqDgviJmA16Lu3H00CFq0qAuvVOjmgSRIv4D62ahvnz43rtWV5XGFN+J4/4WkVmJ7ctsFgPWhnoww2bDujWyqjcWFARIjYAgWclrMnI43UzhvUgJYlR+/WUALVwwz+oxcH1N+fxRt8It3m/EoFQoU4I6dmhPLi7/jXmKiYmmI4cP0eaNGwgLE1qC1dhxP3D99/K+pEQFiqIw6I1gJVCM4WKtCQzloBfRo3tXUf9ubm60ZOECNh6lNVGbChSHECg1KleUmRoAK+P+0u8nejt3TipdvDBNHD9Opx3fg4cRKJjZd/LkcRo9YpgkXTu4fz8d2L/vjoIA5lXLl1Grpo2paP68NGTQQHkON25cpz69v5KU+Fh4zxqYOfP9N72pYtnS9G7rljR18kQ6cuigCAoM+yCOA+/+lk0bJfcKpg4jZwpyNPXu9aWIU6xcjVT2SIOfcpjF4OrVK/RT3+9lRtHK5UsldgkLGKKcOnFChAjWCkIMDe4TMtAiGHZg/35UON+b1KheHZo/d85/rh/J5jD0vXP7tn+9OwZY4wwxOGNGjiDfu2TatYYKFCVTk5iYQJ4eHhLEhtV5ixbISwXezkOtmzehWdOnyjb0gOA2RTImTAVUgaICxREECtbisVzNGPklEOSY941c8p5Onzrljh6wcpuHESh41uvWrKIen30qMUAIbP1v6Uafd/1UYi2aNqhP/X/8QRp+eDXQSCP777KlS8y/eCeIb3FzcRGB07fPt7LwH7y2iGXBDBl4xrAoH5LxGbNykDBt2uRJErvSsllj+qxrFz7OZPHSWK6JYwk8LnhvfhnQn4YO/o3Fxmxax7YEZe6sWbR0yWIWJC4S64Li7OxMa1auoN5f9qDG9d+hNs2big3AAoSW196uVUvJaowhKMvhb1zXKO74SX6Yc+fuCCy+HypQlEwLjDeGc3p98bmssfPW6zmoZtXKshgXeighIbczOmJMGBkidS0eFSiOJFAsVzMG586elZ7x26/n/Deh4IOkFs8sPKwHBVNrEaSMBfAsvQe3y355P2E/8JwwnGHcf3z+SaePTJlm7/FM0Bm6evmyeEbwO4YHBdOYvb1up7gH8KAgnwmECkQJZshgevC9PCgQHfDqXOFj4DctPShYtdiyTkNMGB4UeGaO8/ngnHAtKT0oSG6J+JL4+Ns5V5L5WPhNeE4msdC6m2i6GypQlEwHDAYC3YYPHUIN6tamnFlfFtHx3TdfyZi+tenDupqxCRUoji1QAIIwe3LvNne2V6laxXK0aMECbhDvTL2e2XkYgfKooMOzYd1amj5lMjmd+m+g7OMIYlyQvh9ZapGX5UFRgaJkGpBNEYmVFsybw41MM3GFly5ehN5r00qMxr0WWVOBYkIFiuMLFAwnYEHB7p9+Irl7MKywfNkS9aRYYA+BApCTBEGkmzdulMb7bgnUHgfgeTl86CAN6NeX1q9fa/70wVCBojz2YDwUlQUraWKsFGtevP16DkkXPuqPoZIJMTrF4l4psRQoWHXUXmvxzJox/V+Bgmh7WxMbE0PdunSWBhrrwdgjWR1mChgCBaux2pLAwABJB47r//ijD++amCo9gRsfidruJlAAXOtwu3fp+KEEztavU1O8g3dz+2c27CVQANawgZcLeVQw1GKPdAXpDYaRTp86JbN3tmzedNc1eu6HChTlsQYG+dDBgzR40K/0Tq1qlDd3LhEYiJbftnUL+XjfmXb6blgKFKy3gSyL9gDR8y8/+5QIlO18/rYGxhTBbmig27RobpcgTCR6Ql6a//E5IHDQlqBxgccN1494AmTqtDWIa0A+jRpVKt1VoADM8ti1c4dM7XyL35fG9etKBlR+iOY9Mi/2FCgA7xGyr3p5eNgl4WN6AhsB7xBiXLDukGXK/wdFBYryWILgLqyXMWvGNElq9VbuHDI7B40KvBAuzjfMe6YOeGCQDRICBcnaEF2P1NBoAPA3vQsSOe3euZN++uE7yc2CgF4E8+7etVO2WftOWhccH16b1s2a0PPPPk3v1Kwuq7niHKztnx4Fx5og+SLy0UvPPUNfft5drt8WzwHXj0XPsCotrr954wYy8wGfW9s/rYu8A3z9E8f/w/e+muTLWLLo9iweayBrKIR4+7atZbinZZNGsj7L4zy0kBrsLVAAGnIMET5o4KijIx5rFiXIxP2oqEBRHisgTPz9/cUoI1AQK3RiCXQsroYsi5jm9jBubhgSLGmPjJ3PPZmFiuTPK2P7dbmRxt/0LmiQsOIp0mHneOVFWbQQmW3RWGKbte+kdcHxa1WtTAVZ6L364nOUN8/rMsyAc7C2f3oUHKtS2dLS2GKhPGT5hVCyxXPA9deoUpHy5ckt1w+hivuBz63tn9ZF3gG+fmQMxRo8eAcXzptnfkPvDnroCM5s27KFDG2+16alLHSXkGD7RtlRcASBotwfFSjKYwMW8cL4PFbmxBolCIItV7K45IbYt2cPBQcHibp/GCLCIwjZYyuULsmN07PiwcDv27vkY5Fg7fP0Lzlv/9uG52C/601ZLK7fhgXXj+E9CDSIVSQPTA0QKcuXLqUmDeqJwOzQ/j3at3ePeWvmQwVKxkAFivJYgAW4kHkR8QEF874pvctPOneUMXrM3HlUMJ6PoK9J48dJWnEsLw6PjE3L0N9l1srokSMkpTX+jc+s7psehY81YthQuXbkNcC6L/h/m5/DH0MlOBbnMHI43wNr+6VHMa6fr1uun++DPa4fZST/G9M3kV00tSC75yIWNPVr1xCh06XTRzLLIjOiAiVjoAJFydB4eXrQhvXr6Nuvv6SShQuKZ6NV8yY0ZtTIBzLe9wOeF4gUeFLCQsNkyEeLFrsUFhphoSEUHh72wMM0WL8Fi75hfam3c+ei7l27iNfx5s3MNbtHBUrGQAWKkiFBPo7TTifp90G/EtbOKVIgL1WtWJ5+6POtZGDUnA+KYh2IFHgba1atREXyv01fftFdMoBmpinIKlAyBipQlAwHUjJPmTRBhnOwdg6MbNcunSXPA9apwBx8RVHuDlKkj/97LFUsU0oCv7/75mtJk59ZUIGSMVCBomQYkBRszaoV1It7fGWKF5FxdCzwN3HcP5I6WoWJoqQeby9PGjt6pOT1gdAf8FNfunL5knnr440KlIyBChTF4QkNDaFjR44Q1s6pXa2yZMasXa0K9WeDun/vXkrI5DkdFOVh8WKRMmLY7zLbDdPxMQPuQXMEZURUoGQMVKAoDgtWD3V3c5Vka62bN2EDmk96exjOwbLjQUFBmrpbUR4ReFIG/zqQ61cBqlCmpHQE3LjePc6oQMkYqEBRHBKkR16zeiX16N5V1s5Brg0M58yeOZ2uXLny2GVfVBR74u7mTgN++lGm6Ffi+jZ2zCjy9PQwb338UIGSMVCBojgUMdHRtH//Xvp90G9Uq1plSU6FKZGDBv5Ce/fsoZgYnZ2jKOkBlsPv+923VOCtPJKQEEsK+PnafjFIW7HiejQVmu9BRVmgXAhOMH+qOBIqUBSHAB6RG9ev05yZM+nd1i0k22XZEsWox2fdaO2aVXZZlE5RMhtXLl2mb7/qRfnfzE1VK5SlqZMnyYq7GZ2bt4jikm5RLJdE/p+45Fs05VwEvTHLnUWKJx33j5d94vlzFGxPwgeKXVGBotgVY+XLTRs2yCq5WGkYS+m3bdlcxApcz0iQpihK+oP6eOniRcmNkifna1S7elVZxTskONi8R8YkNvEmHfeLo3Uu0bTLM5Y2ucVQx20B9L/xzpR7tjtNYrFy0CeONrnG0Fb3GLoYkkBR/B3FvqhAUexGclIyHTp4gH79uT81qFNLhnPq1KxGo0YMp2NHj1B42MMv060oysNz5owTffbJx5Q7x6uyUCGWjIiIiDRvzXjEsNgYeSqUqq/wpmpcKi/zppyz3CkLC5RnprhSqcVeVGuVD1Va5El1V/vQKucoik9WgWJvVKAoNicpMZEunD9Ps6ZPl2XgkYOhaoVy9PWXPWjtmtUyO0dRFPty4sRx+qTzR/RmzmzSgVixfBlFRmZMkYLhminnIyQoNsuY65TlzxuUZZwzZZnoQlkmcPmb/x+f/Xldgma3ecTwt3SIx96oQFFsCmJN9u/dI2IEwuSN7K9Sy2aNaeb0aeTt5WXeS1EUR+DwwQPUrnVLyvbS89SicUPatnVLhk2I6BaRRD33BJmEyT9mcWIUs0jJPtONfjgYTF5RmvTREVCBotgMBLquXb2KOnf4gIoUeFumDndo306CYLE+iKIojgU8JgvmzqEalSvQ69leoc+7fUqXLl00b81YIOZ18vlwemWaqwztiCixFCh/3aDyy7wkTgWBsor9UYGipDtx8XG0Z/cuGjigH9WoUpEK539bVhzGcvFYSTUqKsq8p6IojkZAgL+sfVW5fGkq+Pabsm5PRk2Jf9g3jlps8KVnJ7MgsfSisEB5isvHOwLIR70nDoMKFCXdQCbY8+fOsXGbSO+2akGF3s7DRq6M5FrYtnWz5jRRlAyCj483jTMvLljgrTeoX9/vyMXZ2bw14xAal0wzLkTQ67PdxWMi4mS8qZRc7EnzLkdiKpN5b8XeqEBR0hykn8fCfps2rKduXT6mUkULS+Knjh+8T0sXL5K8CpjOqChKxsHd3V1m2FUqW1pWEB/4c3/y9Mh42WaRlK3+Gh/6H4Z1IE7GOdOTLFS+2htEbhG6rpcjoQJFSVMgTo4ePkw//9SX3qlZjQrlzUNNG9ajyRMn0MXz53U4R1EyMK4uzjRk0K9UulhhKcj4jLV8MhLhCbdo7OlwKjjfk7L87SwipcB8D1p0LUrn7TgYKlCUNOPcubM0cdw/1KppYyqaPy/VrFpJlnDftXOHJGNTFCXjg4zPiCfDLLyyJYrS6JHDycszY4kU9zii93eEUpaxLvT8NA/qfSiCPPgzxbHIFAIFwwlBgYFSsdzc3Mjb24t8fXzIJ7MVb2/y9fWh4OCgNM3O6u7uRqtWrqAvPutKpYsWphJFClK3Lp0kuVNgQKB5L0VRHhcunD9HP/3wHRUvXEBWGP977Bjy9/c3b703ERHhYjNcnG+Ql5en2CSr9iqdip+PN7cB3vTjDld6dbIL5Z3rTtOOupEni6zM1C7gWr28vCiQ28bERMcc2soUAgXz9jG99bveX7Py708jhg0V1T9qxB82K6O5/Dl6pKwS+ueoEVb3SfcyfJgce8a0KZLO+lG4efOmTEE8cfyYjEVjdk65ksWoRdNGNHHCOHJxcXbYl15RlEcDnb6zZ8/QN199KR2SapUq0MTx47jzc/+U+Ht276RBA38WgTPs98E0xsb2cOzIYfTXmJHUc9Q0KjViExUfsZm+H/EPjRsx2Or+6VHGcPsjbQG3CbZui4yC+z5syCCaP3eOw663lCkECpKDDR86hArnfZNKFS0kih+Nqa0K1pfBMSuVK01VKpSVv/h/+dxGBccqX7qE/K1Svox4Nx4FJ6dTYlxasiDBWDTiTMaN/ZOOHT2aKiOlKErGBvFm58+fk2nHxQsVkE7KuL/Gkp+fr3mP/wJhg4YRNqMkC5syJYra1B7D/lXg42E2YaUqVangOy3pzbrvUZnyFaliCW4bUuyfHkXOoUxJaQtgiyuY7bK1fdOjyLH4HlTkc0A+qk4ftqcb166Zn5BjkSkESkxMDP3c70d6/qknKPsrL1C1iuWpeeOG1LjeO9TIBqV5owZUt2Z1yp8nN7383FNUMG8ealC7JjXjz63tn9YF14nrrVi2FL3y/DOUO1tWmj1juvnuPBienh60mMXNRx+8R4XyvSUG5qsen9OWTRsoLFTjTBQls3Hu7Fnq2b0b5cmZjapXKi+25W6LC8Lz2u/HH9gOPi37V+P9mzSoZztbzHawVrUq9Fau7JTt+f9RmeJFqHnzFtSscSNqVLe21e+kZWlcv67Y/fIsELK//ALlfPUl6bBKe8TbrH0nrQuOX79OTXrr9RyUJUsW+fflR/SopxeZRqBgQTqIg+KF8stwy5bNm2jd6tUy9JPeZfPGDTRn1kyqU70qPcciqUmDurRk4QKZhmtt/7QuuM4tmzbS4F8HUonCBahyuTK0etVK891JHfCKHD50UH6jZtXKVKxgPsltMnH8PzKcoyhK5mX/vr3UuUN7KpT3TWr4Tm1asnghRUZGmLfeBgLl118GcEfpaenJ/zlqJG1Yt9ZmtnjLpk0yFAWB8MIzT1L7d1vTmpXLaeO6dVb3T+uybu0asft9en9FObK+yCIhu4QdwD6vW2Obe4DjL1+6hD7+6EN67eWXxPt9+ZJjJt5zKIGCVMRIMYwSxwX/nxZAoPwyoB9lfeEZqs3q+dCBA5JEDIGitig4lrubG7Vu1oSeYMXaiSsyxvxsfQ47tm+TXkLdWtWloqQGxJEgmG3ShPGyFkfpYkWoTo1qNHTwb3TayYmio3XasKJkdmAn9u7ZxQ1+G8r/Zm6JRVvFDT+G1y0xBMrzT2WhGpUr0tEjhynBir1KrwI7eOa0kxwbthhCIZbbB1ufw7Qpk+lVbo/gRVq5bKnN24LoqCgWKYtlWK5x/Xdk8VZHxKEEypmgeFpxPVrK3MtRdNQ3XlahfFQsBUr92jXp7OnT5i22Ay7Pd1s1F5caVgiNi7P9nLYjhw9RiyYNxaWXGoESEhQsidU++bijCBP0Onp/1ZM2rl8n0feKoigGaPx27dhObVo2o9ezZaW2LZuLZwCNv4EhUJ59MgvVqlpZZgPZmhvXr8mxYYsRqGsP5s2ZTa+Yh7ng0bAHO7dvpYbcYb2XQIGjAAsnxibZJ0OMQwiU8ISbtNEtmhZfjaRdnrG0mwtSDv9yJITGng6j04EJcqMeFkuBgliQE8eOmbfYDkzpatOiqVSKjzt+SOHh4eYttmPf3j3izqtXu8ZdBQqC2BD4tmjBfOrf9wdZabg5i5peX3SX2T9Xr1w276koinInECBY8RheYmSQfq9NK1o4b94dgbOY9ffc/7JQzSqVyOnUSfOntuPSxQtybNjiH/p8I+dsa2bNmE5Znzd5UDDsYmsws3Xj+rXiTb+bQAmJS6ZtHrG09FoU/9v29wjYXaDAQ4IFnNps8qNRp0IpMDZZilNAPDVc60PPTXal/odDyDf64RdwUoFi4l4CBZUUc+M3b9pAPT7vJt4SRJl/3vVT2sAvcmTEf8eTFUVRrAHh8VWPL6hYofwyBXnqlEn/2hBkolWB4rgCBb6AwNgkmnkxgtpt9qcvdgfSUb84ikq8mWZhF6nF7gLFNzqZJp0LpwZrfemHg8G0yS1GysobUdRkvS+9Os2VvtwTSK6PsEaCChQTlgJl/bq15k9N0wVPnjgh2SHr1KgqgbTvt21Fc2bPpBs3rv9nHFlRFOVe3LwJm3KcunbpTAXfzkN12eYsXbSIwsPCaPiw3+l5FSgOK1AwnLPBJZoarvWmV6e78l9fmnA2nC4GJ/A2294ruwsUeEr6HAiiD7f607wrkXQpJEHKZS47PGNp2fUoOuQbR5EJD39jVKCYMAQKYlB27tgun12/dpUmjR9HrZo3kTiTxvXq0Iihv0vwmrUofEVRlNQAkXLk8GHq0rGDzFZBDN6iBfPo6149JN1BraoqUBxRoCTy7UD7+x23y+WWeFHnbQG0xS2G/GOS0yQm9EGwu0DZ7x1L7bf4U/P1vrSP/50eqEAxAYHSrFF9qs+9mSmTJspU6z5f95KEPZXKlqJv2HBsWLtGUlEriqKkBfv27qYO77eT1ARN6tcVL232V16kOtWrqEBx4BiUNS7R1GFrAPU7FCKBsvbA7gLluH8ctdvkR/nmedDcS1bmzbNgC427KVOPHxYVKCb2s0BB5td32EDgXBrWrSOZDNu3a0Pz58wmP18f856Koihpx84d2+gDtjMY7nk7d05JUoa8UCpQHFegYPTi/c3+1PdA8COFWDwKdhcoHpFJ9OOhYMo204167wuigNhk8xaiZH5vzgcl0AaXGPKJvv35g6ICxQSSKWFWDlYZhtcELybWgzjNRiLCDuejKErmIC4ulrZu2UytmjcWgYIptrWrV6HTTipQHFWgLLkWRe+xQPmBBYpLeCYVKPCMbHGPoVJLvCjPHHf6fHegRA9vdY+VwJzBx0Joh0cshcU//EukAsXEPhYozRs3oNo1qtKP3/WhzZs2kr+fn3mroihK+hEXH0cbN6yTXExPP/mExKCcdjph3mo7VKA8hECx8KBguGf2pUjqezCYBh4NkdhR73QaArK7QAGYb/3HyVB6a44HPT3ZhSos9ZSgWUxxGnrcNPX4UVCBYuLfWTx1aog4URRFsSXIOPvj933oSbaDNatUJKdTKlAcWaBgiOdHFiLukSYBEp14k3Z4cHt6JIQ6bguQGT41V3rToquR6ZLMzSEECkCekz+dwqjlRl/JidJpmz9NOR9B7hGPrsxUoJiwnGa80U7ZCxVFydxgXTRkkoVI0BgUxxUoi65GUdtN/vT9gWByM7fDCMnY7BZDF4PjZVRjrUsM1V7lLd4Uy2GgxJu3JG/Ko4oWhxEoAJ6SC8EJkvIeJSDm0TwnBipQTFgKlNSuxaMoipJWIFP1b78M0ERtGUSgNF3nR112BNAJ/zgKjU8mZxYh7hGJlMzPEeD/ETs68Ggwnee2G2DTCf94+f5m9xgWN4kUkXBTvC94/g+CQwmU9EIFigkVKIqi2BOIAazFowLF8QXKcRYZ3XYGUqnFntRzT6CkBAljkUIWGuNqaAJ9zQIFS9L4xyaL12SPVyxNPBcucSrzrkTRgMPB9CdvPxMYL56VB0EFio1QgaIoSmZHBYqJjCBQYhJv0aobUdRxmz912xUowsOShORbdMgnlr7ZH8T7RctnbpGJMtwz8lSYxK0c9I2jEgs96Z3VPrKvChQrqEAxoQJFURR7ogLFREYQKAAxJP7RSZJFNmU8iXNEIq11jpa0+MYsnuthibI0DZavieP9r4QmUl0WJ/DA+MckWTpfUoUKFBuhAkVRlMyOChQTGUWg3I3E5Fu00zOWFl6NIj+LWFGsrTfGKUymH+/wjJFYlP6Hg2n59aiHWmhQBYqNUIGiKEpmRwWKiYwsULAez7mgBFrnEi1xKshlhtgUxJ+EJ9ykDa4x9NfpMFrvGk1u4Ymyrk/4Q+Yxy3QCpV6tGnTqhO3n3iMh2r8CpdOHFBkZad5iOw7s3yeJ2lSgKIpiD1IKlNOnncxbbMfly5f+FSh9v/vW/KltmT1zxr8CZd2a1eZPbQeew+aN66UteBCBAjGCYFd4ScadCaPdXjG0yzOGdnLBME8YC5TVzlGyffL5CFrD/z4VEEcevA0C5kHJlB4UuwmUls2kUnTp1MEuAgWp7tWDoiiKvUgpUM7YQaBccTCBst4OthjPYdOGdQ/sQfGJTpJM7z12B1K3XQHUa1+gBMnO4M8w1BMUhyGeUGqxwY8qLPOicku9qP1Wfxp2MpQO+cYS65sHItMIFCQHeuHpJ6h8qeK0e+dO+Tw2Noa3Rad7ucX/uTjfoFbNGkul6Pjh++Tn50u3+CWxtn9al7hYU/Q1lHqlcqWpVrXKtGH9OvlMURTFVqBh/G3gz2yLn6QalSvQoYMHKDk52Wa2GCB7bXU+NmwxVnOPioqk5KQkq/undYmPj+N7kCyryWd94VkRKMuXLpbzwnpF1r6T1iUxMYEiwsNowdw5VLl8mQcSKJEJN+lsUDzt9Y6VGBPkOdnuESP5y+Bd8YtJomkXImjK+XCJT5nO/0aW2XFnw8SzorN4rBAdHU0DB/SjF556gt7OnYO+5ZdyxtTJ9M9ff9I/Y8eke5k2ZRINHfwbVWZx8Pyzz4hAGDl8KE3ll9Ta/mldxv01Vs7hi25dqcBbb8higSpQFEWxNRAo/fp+T8//LwsVL5Rf0t5PmTjBZrZ4Otv9n/v1pRJFCtKLbIubNqhHf/05miZPGGd1/7Qu4//5i8XJBIlDzP7KiyJQenzWle3zZBr/91ir30nrMnH8PzR29Ej6pGMHyps7p3jVL128aH5CDw9iU5DQDVOMN7hGi0fFKzJJZvZgqGcrixkVKFaIjooSgYIlvnNnz0p538hF+fLkkr+2LFjF0yjWtqdnyZfndXo9W1bK9dor9E7NarRJU90rimJjIFB+6POtrGaMxtmarUrXYrb79rTFRrH38d/MlZ2efSIL1a9Tiy5denSBgkyxe71iacixUPrjRKh4T2ZcDKel16IkPf6lkIQHnsmTKQQK3IdQyRjeqFaxHFWpUJYqli1FlWxUcCx4T+C5qFOjKtWoUlHOxZbnUKV8GSpSIK8IlffbtpIZPYqiKLYEqc7/5N47bDCGeDDEYGtbDFsIL7bYYj6HSuVMn1vbPz0KjlWtUjmqU70K1eZSldskWx4fbQ8Kwh1yvPIiNWlQT+JyHhXEl2B9HqzXc8AnjuZdjqT5VyLoQlA8hfLnGAJ6UDKFQElOTqIL589JDMaGdWtkye/MVjZv3EArli2lBfPm0o5t2yQGRlEUxdZcvHCBNqxfSxvXs21CsWKvtKRfgfccfzG9ee7sWdwmrqXQ0FDz00kb4liMYJ0eLCCInCkPS6YQKIqiKIqiZCxUoCiKoiiK4nCoQFEURVEUxeFQgaIoiqIoisOhAkVRFEVRFIdDBYqiKIqiKA6HChRFURRFURwOFSiKoiiKojgcKlAURVEURXE4VKAoiqIoiuJwqEBRFEVRFMXhUIGiKIqiKIrDoQJFURRFURSHQwWKoiiKoigOhwoURVEURVEcDhUoD0lc8k0KikumuKRb5k/Sj8jEmxSSTsdKvnmLAmKSKSz+pvmT1OMZmUTngxPoamgihfL3k/gngvk8H+a3DHCNUQk3iU/rviTyTqHxyRTN9yc5/R+DomRaHK16RbCNgE2Mt0HFD2d7Fs7Hg71Ja3AdsJcJD3gdkfy9iyEJ5BQYT95RSfJ93ItoNsIP+lsGJnt6U347NT8RxXY3IDZ920C7CRQ0YW4RiXTCP56cAuLpDN9oFPz7FJfT5s9Oc8E+J7n4xSSZvmxH4vjJXQ1LpJU3omjh1Uhy50Y6vYjlB38+KIGWX4+itc5RaXosvMx4sXd6xNLY02G0yzPWvOX+4Lsu4Ym0gs9r5Mkw+vlICE0+F07rXWLonzNhtN41hoWPeedUgMoAI3AhOJ42uUXTIZ/YexoebArkirGR911wJZLOBMXLvVIUJW1A42N0Nvy5A+McnkA3uKDe2UIUWAP6III7JIfZPsy/HElrXaLIi21YeoGOz3G/OJpzKYJ2esaIIEor0Kijcwf7tckthtu21P82nstOD7a1Z8PpF7a9486E0xrnaFrFbdJq/nuBf/dBnpDYUz7+NvcYWnwtio5zW3s3e4pPse06t4Hz+BnMuBhBruHp9wzsJlAS+G0bejyUGqzxpc92BlLvfYHUfVcgNV3nS9VWeFO7TX7Ua28QfbE7kJqv96Xq/NnsS5Hmb9sHVJAzLBh67wuikos86cOt/iKi0oujfvFyD+qs9qFv9wfTWW6I04qL/BIPPRFKtVf5UN65HvQXi5TUsoMrxwQWJKgMMBTvbfajAvPcqcwSL3p7rjv1OxwsgiO1wAiuuhFNXXYEUKO1PvT36XDxGt2N0LibIogqLvOm+rw/KieMiaIojw46jmg4/+LOxhLuhKDDgYbo2wPB1IfLetdo6fnbmpikm7SSzwdtRGm2Nd+xTbwUkmDemtbcot1eMWLbSi72omFsK9GhSyvQCe+xJ5DKL/WifoeC6QY3+KllLdu7X4+GyN/J5yKozUY/KrHQk0ov9pR7M4+f3YM4e4LZnk6/EEEN2Za22OBLS65FihfFGmi3T/jH0Xf8HhSY487f8aVjLOLSC7sJFKjwH/nBtGUhgpcfamzkqTAqxw8sywQXuelT+KbNYvX6OwuZhmt8WClGPFDPHJUIPX30BtICPHQXrrz9uQF+mx9OPRYOR9Lx4WDo5Bd+EfESf7wjUJRtWuERmUQTuZEvwUIry3hnGsjHuR8YwrkelkA/HAxiwRRE1/jfGOaZxJXkXX6OnbcFUG/+fJ1LNBuT1NcQiIt93nEiUFDJBhwOuecwEYaAtrDah5Atzue/4ErUXSuUoiipwzc6ieayHUan8OcjwbSMxcABnzg6xZ2wvd6xNI3t8Sc7A6gJN4ITuPcO9/7DArtxyDfugYaD0WbgOzg+2ogPtwaIhzl9uEXnuEP4FXdGc8x0pz5s12Az04ob3C4N4XbtLW5HPuV7eiXk/gIFQzDHuNMKr8mIkybBhPZtIP9/zZXe/DuB9KdTGLdJ8XTrAQQKbCfsKTqHlZd5cXscftcOZhKfA9qAyecjKD93bPPP86A9njHmrWmP3QRKIr9suCn7+MU38OQb3nVXAL0+253+PhMuwykC/9nO+2IYIrUNEVx/GC6AKyytBIrBAZ9Y6rzdX0TUQa4w6clRFkAfbfOnnnuC6FgaChRwjVU7fvuV6a406Fio+dO7A4GC4aZ23KuA98sgiA0V3JVeXIFvPuStxmOddSmSWrPQ+Y3FUmoMF4RrnVU+tPhqlF16dIryuIAGbQnXI3iGC873kA7jzf+0crfEe1JkgQcV5oKO5cPUO8RILONeOuqvb/SDi5xR3Ai/OM2NOm4PSEcPigk09ugIoTOdlgIFQFzV5443BOEV7ozeDwiUESfDqBsLms3cthlAMOzgtvFRBCMYeiJERitmX4pIlf3tuTeQii705Hb5MRQoePcxtmk5rufGL4AhUDDkYOm2RyAn1CLG3+DJwEuOXjrGwyyDl/BP3NwxTuHSI198NZL8uGeAxtUAusf4ChQhvm/xE+LGik78728bwD335d4geneTvyh67IJz+VdQWQH7YNwR14S/99hV9kVvAQUv3ocsIr60IlCwn/EzuA4UAzkefx/nhWLteFdCE1ItUHAfIPqGs3LHS4yKgvuMe2Vx2LuC5226ftN9tTxXgHOdyQavNYu+ewkU3BPsi+8j9uUdFSiK8sgEsX1Fw/fyNFdpeO425ODNguLzPYH0zGQXqr7SR+IWUCctgW1GPYfdsdyGKg/7t407jT35N3rxcRDomTKo0/L7Ke0EGHkqlF5igdKJBQoaedgg2BT8vRuw/4Y9xDndfU+TLTV+D/YXAuWnFAIFhzIOh9PHOVu2FfgMv4ECu2ex6V8wZF8vFQIFthPn4sP3Hvet+QY/WnotittOTEww2XaUe4HtuH7cV/xNeT4Qo78fv7dAMWw4vo+RDHjLH1uBAnDBlvcJbi+4ECFQxrBKDo+/LV5wQ/ES4OVCoBY8LwtYfCAuZY1zFIsd08sDwfPXmXAqwjfuzTke1JV/D+5I4wWAYkcFOccvNr6DCoZYChwb4KFv5+1wdS6/ES37ekTe+fIgYBeuv/c2+9NRFiiuEYni/kSP4rIVRY8XF2IAY4bTzcNZ+73juLL89yWI5yeP38D14bow1oiXBrEox1kYAcy8we8d848jdz43eDB2ckXawS8KXHPYfoL3XcQNN65jJr9wB31i/xPXAeOAOJr7CZRkflAIRB3lZBInpRd7iRdl/LlwCfCC0AQQCdjPNeLOngZefme+v7jPECGoAFv4e5aiAoYD97DVPQQKntd+vi9rXaLF/Yzx4bqrfaSy6hCPojwcsE97vGKp4jIviUdbcSPKqjAAsMGwK4Xne9DTk12pz4Egbjhv13c/tq/wXMPuwD6jnsJGAdgJ2GLEveWZ4041V3nTEG4U0ckzhAziX2Ab5rBdx/D+brZrhn0x+IM7Sa9Md6POLFD28HZj+AlB+/DCpwTnjNhB2Cr8LuJrMPkipbACaHxhw9azjYGd+e1YiMTWoTNkxKDAbh3mcz7O9hfXjjhEBJfCww+TjluHuIxFfP3wOKNgH9hlS9DRhf26n0DB8WDr0a5BLGFYvuvOQAmS3c3PzbCj6MAf5uPC1qJtNcA1wcO9ma8ftnc+X/9J/j3L68c7MIivtdk9BAqezQbXaHn+G/kvOpM4l718DumFXQVKSu4lUAzwsi/kG4zGHkNEGHNru9GX/jgRKg8olAUKZqXkm+dBOWa6SQOMXr8TvyAY0oBnpik/hP6HQ+RBfbIjQBpFzMhB4OhY/r2RvD9cmStZoEAlIogJL6TxfmFW0dcsUFqxkp17OUIeUN+DwdSEfxeBT6g0xr54OTAzaf6VCFrH54yXHjEWqFyovJYeJLzwE86GSQAoGmK8fJ/zy1uMxRZeyLNcyfCzTgFxEgOCFxuVDR6EdiyWsC+EDSLOEag64Egwi4IomsqVF4G9Uy+Es6K//eKlVqDAWJ3iYw48GkwNWPHjfDAOjMCx1WzMcN+vcQVDLMpXLKQgRAxM340Xg4XYFMx+wnhuS753GEdFZQK4T3cTKDBQ+B4MEIbX4N4cdiJM3NEVlnrREjYOaT2MpyiZBXg1/jodTq9xo195ubfYwbsBu4b6DBua5c8bVIUbTGN/2DnE56EnDvsJgQJ7ANuIeovGHHY9D9v3LBOcqRILIngmYFsxPIHvw/6OOxMmtgKzZ2DjxnFDbGkPIFCy8rl2YNsF2wch8A3bFAy5j+bvW3aQYDvQOUMgPewp7FC3XQES9wEhBbsD0KBLp5ftKUTRLg/TvmiE32AxBZvtzg00PPlopD/mdqPbrkDplOJ8IBy+5+vEdnR6f2Hbi+uAKEKsH9oQ2Klo7ogZpFag4NpxjyDmICLhtfhgi58MyaAzjU43BBHaBLQ/6FQbAgUdbgxTQSRt52uCHf2BRSW8ZbgOo5MMO303gYLnhnPHaATaNvwbcTB5uY0txZ3VA3zf0osMJVCQdwTiBC88HhhuKrwGaKRyshhBg4eGCkNFnbb7s/L1FLFykl8ETFHGi4dgzicnuVAtVvEYpkBj2Z1fkNksNBDJXJVfAEzbAvBGYGYRxmQH8cthuBDhnYBHo9FaXzlPeFTwsDtuC6DsM9zoS35JDHWKl3A4HwfeBzTG8EZMPR9BBRd4iDFYx98D8AqhkiHwFg21oYrHsuHA8cWdyYYAv4oXsPJyL+nFoOJMZGGA7RAlECQYL23GAmIaCxIAzwOirWEQzrJQM19GqgUKPCBh/CwgmlAJUKl+4GeAa/OOSqQQs0erE18/RAPihwwwdRjPZTC//AgwhjH8h58JvFsvTXOV54MeDu4t7r8hUCLMFQTz8mexEUB0+T/8u/CU4De2shHAzK6Si7zESKlAUZSHAzk+fjoUQv9ju4gOCIJl74VPVBJ14LqeZfg1aaROBybIEALqcsH57jLDT/bj3/mR7cSb3MB/z41iDNdRTE9twzb4+amuYntgv1GnMaQ0+hR3NnkbOosgKDaJqq/0pgpstw763O4gosP5MgsUzPREJw8dO/Tqa63ifbktmHHx9iyWzWwn4P1AxxC2BF6APvsD6UW2PehkYeIB7A9mpnzMNvRztvfobMHbcSkkUYbyc3N7BJsK+4XOGDzShRZ40hv8OWY1jcB5b+YO16lQCaztssNfrgPCCCCOsC7f1ybr/fie3G7TUitQYBvR8Uabh3uGWZ3omJ/gTmMA3yM8P1wfxAuCXJfyPTGAKEGsD+KLMJUZ9xoiDiKxMV//PvM5QtBYChT8JsCzhtCC+JvG7dZNPheEWUB0vTnXJFDQLqQXGUqgbHI3eTQgIPDQ4XLDzUHcCho7DDtAMeNm9z0YIg0YlCMaewgDVAKIgOem8MvJD+IIP3BUIpSroQkiDDpu8xf1DyBQ0LiWW+JF33AFM9Q2BA9eKrzgUMgYZ0QDiXnoEBMt+WGiEQV/mx/u5PPhdJpfXlR+9A4wVPIiV1JM9UVlgnsQAVM9+HchVgzgJWrJjTO8IxBGAL+B/y/L54WXD/lR4NrEtWPmz2AWG9/zdRpjg6iA8LCgomF4yWjMUytQAK4cQmcUV0Z4jv5k4YRrxLmjYHwWgq8GGxQ8OwN4hD7iY6BnBC+WN587KhN6Ji/w9UMAoteBe4iKbwgU4xwh/BqzuHqfzx9uaAMMCWHqdY0VGoOiKI8CGiMIiefZLqL+BVvYH2vAnnzG9ifLH1dlSAjDJbBZ8Ia0YLu2n8UEQO8c3o1G63xkqBo2BCYUHULEusC7YgyfwzYjtuQHbvDh6QAYuq7F9gSdPthPxD8ACBTYDnQ20Q7ALntFJYtNzDXLTbzb8eZ90RhjKB4dGthJ14gE8czACwyBgWEk2E60CzjWJG54YYsAhj3gecEsSiMGBR1PtFMN2CbBSw/vND5Hwfk6BcaxePOXc4DQQVsEzz3EQFVujyyHoFIrUHA2KPh93DN4nzEMB7GB34f9RfsF7wnuvyHwAO6VCEHu1KKDjDhCiLqa3EFHezCW2yeDfwUKd9aNIXN4TapwRxr31jKlBoKTEQuDWZQ6xGMGYgEqGcMqUM0nWUFCpS67HikeDrxshjDoxz2CmvxCIMGZ4flAww7XFNyDCKA1HgKAYsYDhALGg4CbDvESiDWB5+FbFiiGVwRDPD32BEkjC5Fj4ByWIA00xI/RwGJopQyrzElcweDmRCMNbwMqCZT9Hu84mYeOKdZQ/39wI28Jpvl13G4Kkj3KxwUxibdkiAoCaRb3FkxnZQLGAzEscLvCZYrhEBiJanxe2Wa6iRAxBBBestQKFABD9jf3ktA7GH82XIyNAXon0y9Eylz6P3kfA3hcaq1EbpMw2usdI8ZsP98HuH/hskRlgjsRz81SoCCYC6CngKl4mAYNIWnJYBZnqOAqUBTl4UG9xhDEU5NcpP6mrGf/5ZY0hlmGX5UOGWI24ImA5xgNIqYQA5hd2FzEmCB5mAG+C4EC22DEl8AWI67uGhfYdXQSJ3GPvehCDxEdaA/QKQEYUsEsHtgudLIAhk7gWX+VbTuG7WEPcOyvuUGHnUZHD7YdQ9V7vGLEfqFzBxt5PjieKnEjDBGRMpUDPDfw4kCgGOICwgXHrsrfMcSUAYbsES+C30UQLK4DHV+IHMTcoINmkFqBYhDFNhH3DDMd17nE8HmYNzDwjmC6cfstfmLvAe4WYoQwHIdrxvkg9mQPtz/TuG2DVxseLIBnZQgU5FHB8zAEEe7/RG6/LGNW0F7Cu/RYB8mm5F4CBSIDUd9QrfACwN2G4FS47FCh0MghwNQAQxA1WKDAq2GMs0E9YhjkZX65UUkw1TklECnotSPeASICrj2IDiSmMTwoECh4OO02+csLbODFvQG48vCQDaH0xW6TQIEn5wYLGAw/IY4GM4uQph3A69F5ewAV54cNN6klqAAfcGWwnGaMa8V4J3oQOE/jvCw5xOeF8VFcCxpwXAOuG9fjazYKDypQ4NqDYIBHCMM4li8sRA9iUOAFshQoPfj6ERSHsV2ofPRicP2+MUkUwteP1MwA7l/LIR5DoMDDBHckAnINt6MBBJ5OM1aURwO2CnbnFRYNGCa4VwyKQQ+2xVlGX6ea3PlA44peOewePBb3EjgwGeiNQ6Cg85Yy+Rk6h/CwIqAT3gnD04HhXcOzAYHyEtsy2ExD+KCDhOF6dD7hlYWtgg1EJw42BcPwOBbsO+wP7JURZ4FjoqGFpwVtiiWYfADPh+UsHnQCEf+C4XjEfmDYwxLYKQT6ooOLBJT4i2Eq2MFHESg4X9wzXA/i/Iz7ASCecI6YOLDo2m2B8hnfC4jOM0Gm0QLj+uENx7CR0XbgpwyBgs4jBApEVgP+LmJwVnJHPyUQPypQzEBk4MXOyWoOQzwpGyvcZ7w4BhAo8KBgJgzWzQF4QQ2Bgt8yXIYADxtpjeFiROOLnB44JtIpN9/gK8o1pUDBNGNLgYIgqnf4hbMUKJ9zA424DAgla4IIoBcAsYHxXAgASzCsAZchlKwxxGMIlLb8oi67dqdAwb8hZOBxQQ8BDT9AUBSGtvAS+z+kB8UQKDhXBK6lVqAggGwxVxrL/Q3QG8E5owcEgYLeDiqKIVDgUco+0008XylzJuAzTDPG+KoKFEV5OBDLh5kwCHjNP99DJgegXt4N2MX2bDeenOjCHZ4QCXBF3AliTZA8DR2ulGCIHb8Jc4QG2RAohpiJ49/c4R7DHcEgwsxMHB0dOMTOZZvhJkPlhv0wBAri7lIKFHhQ0CmErULDWWaxpyQxQ+zI3YBnAbM+MeUXcR2W7GL7C/uF4F/DM4TzgN2E7UFciOXsHAxX41whYOABgl3CNcLrjE6irQVK+y3+MkRzv0y1eDYpBQpmBGHEIscsd4mbtGxfgSFQdmcWgQJ1ZwgUNIQRCbcbJNwb3MDsM92lsb2e4oXDDBfEhtzCoBxjeFAQNGopUPCiQaDgpTDGKQGGHjDHvOpyL3lAAFuh5hEvgjFK44WAGkeQLDwoUOkGGE81BIrhtem9P1gCspBbAAGlliBwF0IGyhxpmzGeC6+A6cgm4I6DBwUNPbIIAsTG4PoMgWLZ8MPdiiA0XAtcmga4Z8+aBYqx7gOGggyBgriV+wH3JWJJDA+KMXQG4A5E2mUE2Vl6gXrvC5bZVN13B/ynZ4VKgOcGYYop0JKoDQLlaIgMYwHEujw92UXcrxCGlqgHRVHSBtih7w8GyfRfxE+43GV9FdR5xMshSB/Tb9GBgqmDPcAQUSEWOJaxYgD1HJ4JdGJgQzE8jpjBb/g4hi066BtL73NjCjuFISGAYXL04F8zCxTD/lp6UAxvDxpvQ6DAawB7AI8tOkw4J0wbTtG+ilgCEDnFF3lJTAbCBCwT1OFa/+NB4XsAAQKBgiF+y/3RWGO4CN5+I3Ea2h1DoFiuHQQPBQQK4g6xvtv9gN3HPYONXMPXY9nBltEBPsf3WaCgM2iAPFcYdYDoTNlBhOAwRAdEKoZ80NbN5/YP2boxSgERiPYS9xT30xK0iZnKg4Kb/JllJllzI2+AudfVVvjIuCdc/hhjRKMJxY4YDuQYMfj+QLAEt8K9BtUKlYtKgl435tDDA2KhA6RSYB2DvHPdZSoWQMQ55sHD7fkFN/hGBDYaVShZqFPLRjOABQcqBIJajR4I5qq/ygIAbjK4P3GueNFQKeCFwBAOKh6GQCBQ4K3xtBAyCG6Cgq+yzJtWmafv4kVDDAqCguGZsXzv0BNCRUP+F7xkAGO7COpCUC6GqpADBkAQIr4FAgXTdu8HjBjyGNRY6SOeKPMlCjAQMy5EikDBNRtgrDf3bDc5J0S5X+brx3nh+hGXgrTKMFy4XxCG6DHhxTcEytJr0eLiRaAcBIwBjALig9BDmnEh4o7p2oqiPDgY6viMOxKV2NZMOX9nSgIDdICQRRvDG9jHsDEYwi7ADSG8KhA46PBhCAGeC0znRSAlYiggCtDYIcgVggJ5UxBbgpmO8JQiKaXh7cAECARh5uIePDzqRkDtaKdQaTQ/2WmacQPwG5g+C4GC6b/ok8JOQlhg+jS8DhjuRgAwPCEYutnmHisdK4QJwGYjfT7SOVh65+GBL7bQQzrOht0ECPyHuIDIsARD7vA4wLtggABdTGioxKIO3hpDFMBzDnuJ2B3nVCy4B08z2jWInY2uMZbNl3jF0bZBOCGA1gCxexB4aNsgamBr0c4iAzrictDGGSBtBO6T4e1Ggb1/bYa7ZA422kWADiXESwFui7Fo6708bo+CQwgUXBzUKbwVUMxP8Ev+0bYAyecBl5lx6XiZkSEWIgJr9vRk5YkXEF4RqMcN/NAMhh4PkwoDbwIqErwJmJ4LjwHWnkGPHBUS6h6gsYboyDbDVR4yZtrA1YiXB4IIDw4uOcwrR/4UBEiV4sYRAggPHZ9v4O/gmIg5gXsMjbYTHwPeGgxN4WF+tDWAzzWEsJ4NRIbR24CIwEybQvwiYKbS8uumJHHwGmHdn9f5+5hBg5fruJ/JS4Jj4frhvoMCBjAgtVlAlOVzgIcBUegIRIWqh0DBUBU8QLhuvKCoZLgf6I3gHqRU2Qb4/ExggghIeDQQ8Y7hLZwPrh0GCeLnzdkeEoCMc8JPoUJ+xb2JXDPd6S1+bnAB/8zXjfOAV2mja5SM4eLYyNsCbwtmXyE6H8eEoEOvAZUM4g9T3TBzCsIOFRUBtIhZQXBdOtURRck0HA+Io15s81A/0WlCQD8aYQxlIKsqUhqgfsPlb9kpMHXmQsUm5eQGutV6P7HLiCHDDBzYAQMMPefmfVDP8TvwgmCICOtwleQCm4bOKOo6GnV0bjD0g4kR6ASiA5NlnLOkikBDjXg+eM8/5A4jRAbaEMkwy/YDExPg0YYgqsK/9S3bku/4+xBHSFmB9iUyIZnmXY6gYgs8KR93EuFNXnEjWq4ZEzPQQUJ7AXsMQYPV1jGhAbYHAbDSATbbHthEiBF0ajGDEYsbopFHQjOsWwPxAO8OCvKJwN7Da49Eb7if1kwY2ke0MehE41rQkYWtxZA/RKTpOuPo/S1+0iZBqMAuwx5iQgI6smg/EKSLoGEISMRgIkYR3mv8Pp4fplljGQO0TXgmGJZDRxJCJCt3YtF5hrca9heiC54ctGn4HdzH9LC/DiFQMByChho9bOS7KMovCl4IrLlwlhs+ywvHDUWcCKKisVgR4jsQuQxxY0R5g418E9GAVeeGGZUN/4+Mox/wS1xovqfcbDTceJAAsRoYLkHPAPlTkMwHHg7MCcfUY6h+VFRMGfudKx2yqeIcMH0OlQFjiMP5c7y4cP3hxUVPAN4/NN5oZCFc8s3xkGBYnDMiqw1hgfgUJJ97j88P4gtTuOC1wZQ8jCsir8sUrrCYtQTh1IJfVLzweHmQ38UYxoJbEcNjGHctwsofLx2miuH4WDkaHg1cMwpiPnCPivD9bs+iDC9eyplTBuhVQOwg/gQVE/cJFQ/ng2uHocA9Kr7QS6Yhr3eJkYpjXH+f/cFyX2EAEPj2Ll8TelaJfN6oZHClYtisMJ+LDNvws8AxcXdg3NCDwQqm1fh54t9IuAfhg+EmCDf0box7qSjKw4EaBLsF+4UOG3rsSLyGDiDi3safjZBh7ciEO+sa/g+dEiyAh/xOeblRR0MNbwaGqZMshkHQ0H7KIgc2FDNuIAQwZD+K7T/sFuwDGlHEWUivnm0OEp+hjqN8w7akMNtwBH/ChmFmCoJ08VsQOJjlAo8O4lJgEmBnkLMKtgcCCh5pdPzQKTRMBrzao/n4Fdn2YpX0Ziywhp4IE89O642macNoo9BgY2ouZvaUXuRFfbmzCeEEWwcgoCCwyout8qIvuB1Zei1SBAUCdpGjBN4HdMgxrbrKCi+x9ynPxxK0j8iBhY422kUIFMzMwaxHeIQQCgF7CZuKvCQIEoaIQpuC34NIQWI6bEObabrvgYTcL9iO34d3CZ13CBy0NZvYnsMu43SwIC7aK4gsdGi7cJuCcxnAQgj7YkV7twjTKEVa4xACBUoNChEqzpiyBkWM/8eLY3nZeM/hokM8Bho1vDRoAOGtsASNG1xo6InjL6azIcjyHD9oBJHiOAgssgw0wguN4RuoUXg+MOME54VePBpheB0wLorzQqU6xg8YggVqGNvwOc4d38UDMwJl8e7ihcQ5o+ePgnM24lQM8NsIXEUeAfw+fgcvJmJF8NtQ6gj+wnnh+1DrOF+cozEOimPhWuHtQYCXKUldsgxv4bcQBwLFjOvGOaHC45zxO9jvbq46fI77h+PCwOD3YchwPrh2HBOq+yhfI84b+xo/9e/183GM68c+xlRsbMc14NpRGfDbEFDGuUgOGz4WjotVj3FN8LjgnuDZ4n7gHCxsoKIojwDqM+wFPChI47DVI1o6CqjHRmNsDdR71F/Y5b1cV2FvUy6xAduD+gwbB3sCu2tpt2AfYI/grcAwPuo46jvsBew67DFsCWwIzgffR5wH7Ae8CrBp+H8jRg7Hg7DA8iJoM2BHYA9T2jp07jBkDxuDfWDzkZX2YkiinC+OA1uPf+M4sOcYsjaEEIAdxjmh3cG9g5cetg02CucFG4trRWca1wRbBpuHGBSxYaafuQPYPxwX54xrht3HeWJGKJ4FOma4Xtwz/BauFXbZOCfcB+N+4/pxfdjHaPvw+5hVifPDeeN38CzwOcB9wj1Hu4i2CeeM68Hxcd545vit9LC/DhWDoiiKojgWaLgtUzgoiq1QgaIoiqIoisOhAkVRFEVRFIdDBYqiKIqiKA6HChRFURRFURwOFSiKoiiKojgcKlAURVEURXE4VKAoiqIoiuJwqEBRFEVRFMXhUIGiKIqiKIqDQfR/WLF1k7pzU3AAAAAASUVORK5CYII=)
Value of CFSE depends upon nature of ligand and a spectrochemical series has been made experimentally, for
is about 4/9 times to
tetrahedral complexes, (CFSE for octahedral complex)This energy lies in visible region and i.e., why electronic transition are responsible for colour Such transitions are not possible with d0 and d10 configuration.
The d-orbitals, which are stabilised in an octahedral magnetic field, are –
When degenerate d-orbitals of an iSolated atom/ion come under influence of magnetic field of ligands, the degeneracy is lost The two set
and
are either stabilized or destrabilized depending upon the nature of magnetic fieldIt can be expressed diagrammatically as: ![](data:image/png;base64,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)
Value of CFSE depends upon nature of ligand and a spectrochemical series has been made experimentally, for
is about 4/9 times to
tetrahedral complexes, (CFSE for octahedral complex)This energy lies in visible region and i.e., why electronic transition are responsible for colour Such transitions are not possible with d0 and d10 configuration.
The d-orbitals, which are stabilised in an octahedral magnetic field, are –
chemistry-General
chemistry-
hen degenerate d-orbitals of an iSolated atom/ion come under influence of magnetic field of ligands, the degeneracy is lost The two set
and
are either stabilized or destrabilized depending upon the nature of magnetic fieldIt can be expressed diagrammatically as:
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576684/1/1070189/Picture91.png)
Value of CFSE depends upon nature of ligand and a spectrochemical series has been made experimentally, for
is about 4/9 times to
tetrahedral complexes, (CFSE for octahedral complex)This energy lies in visible region and i.e., why electronic transition are responsible for colourSuch transitions are not possible with d0 and d10 configuration.
The CFSE for
complex is 18000 cm–1The
for
will be –
hen degenerate d-orbitals of an iSolated atom/ion come under influence of magnetic field of ligands, the degeneracy is lost The two set
and
are either stabilized or destrabilized depending upon the nature of magnetic fieldIt can be expressed diagrammatically as:
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576684/1/1070189/Picture91.png)
Value of CFSE depends upon nature of ligand and a spectrochemical series has been made experimentally, for
is about 4/9 times to
tetrahedral complexes, (CFSE for octahedral complex)This energy lies in visible region and i.e., why electronic transition are responsible for colourSuch transitions are not possible with d0 and d10 configuration.
The CFSE for
complex is 18000 cm–1The
for
will be –
chemistry-General
chemistry-
Double salts are addition compounds which lose their identity in aqueous Solution whereas complexes which are also addition compounds do not lose their identity in aqueous Solution. The coordination compounds show isomerism and find applications in photography, qualitative analysis, metallurgy, water purification and in the treatment of various diseases.
Which of the following statements is incorrect ?
Double salts are addition compounds which lose their identity in aqueous Solution whereas complexes which are also addition compounds do not lose their identity in aqueous Solution. The coordination compounds show isomerism and find applications in photography, qualitative analysis, metallurgy, water purification and in the treatment of various diseases.
Which of the following statements is incorrect ?
chemistry-General
chemistry-
Statement-I : EAN of Fe in ferrocene is 36
Statement-II : 6
e – are co-ordinated by each cyclo pentadien ring with central metal ion.
Statement-I : EAN of Fe in ferrocene is 36
Statement-II : 6
e – are co-ordinated by each cyclo pentadien ring with central metal ion.
chemistry-General
chemistry-
Which of the following ions are optically active?
I) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576566/1/1070077/Picture43.png)
II) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576566/1/1070077/Picture40.png)
III) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576566/1/1070077/Picture37.png)
IV) ![](data:image/png;base64,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)
Which of the following ions are optically active?
I) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576566/1/1070077/Picture43.png)
II) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576566/1/1070077/Picture40.png)
III) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576566/1/1070077/Picture37.png)
IV) ![](data:image/png;base64,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)
chemistry-General
chemistry-
Of the following configurations, the optical isomers are :
I) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576561/1/1070076/Picture4.png)
II) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576561/1/1070076/Picture16.png)
III) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576561/1/1070076/Picture19.png)
IV) ![](data:image/png;base64,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)
Of the following configurations, the optical isomers are :
I) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576561/1/1070076/Picture4.png)
II) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576561/1/1070076/Picture16.png)
III) ![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/576561/1/1070076/Picture19.png)
IV) ![](data:image/png;base64,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)
chemistry-General
chemistry-
The complexes given below show :
and ![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAc0AAACcCAMAAAAqPgDJAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAMAUExURf////f378XFxdbO1u/m5gAAAISclISEhBAZELWc5kIZWhlKWmtra97m5ual5kJCQkoZEISc74ScxeZa5uYQ5ubWEOZaEBAZQiEZGbWttb3v3rUpWhlrWnspWrUIWnsIWq2tnLW9tbVa77XvWkpr3krvWkparbWtWkqtWrUZ70oZrbUplLXvGUop3krvGbWtGUqtGeZ7peYxpeaUMeYZMYTvnBBrGealY+YpY7XOWkpK3krOWrWMWkqMWrUIlLXOGUoI3krOGbWMGUqMGeaEY+YIY0pjUkpKWubWnOalnN7e1pyUlGtSYykpITo6MTEpMebWc+Z75uZac+Yx5ubWMeZaMRAZY+bWUuZaUntze5ylnObWvealvYzO74RrzhlrjIQpzhkpjIzOzoRKzhlKjIQIzhkIjOb3hOb3KbXvrUJrKb3F5rVrzkprjLUpzkopjOZateYQtealEOYpEITOrRBKKXtSpbXFlEJCELWUvb2MlHNSSrXvjEJrCLVKzkpKjLUIzkoIjOZalOYQlOaEEOYIEITOjBBKCHtShL1rWlLv77VrpVKt77VrKVLvrVKtrbUpKYzv7xnv7xmt73trKRnvrRmtrXspKYRr7xlrrYQp7xkprYTvaxlr7xnva4Staxmta4QppYTvKRkp7xnvKYStKRmtKZxrWlLO77VKpVKM77VKKVLOrVKMrbUIKRnO7xmM73tKKRnOrRmMrXsIKYTOaxlK7xnOa4SMaxmMa4QIpYTOKRkI7xnOKYSMKRmMKb1KWlLvzrVrhFKtzrVrCFLvjFKtjLUpCIzvzhnvzhmtzntrCBnvjBmtjHspCIRK7xlKrYQI7xkIrYTvShlrzhnvSoStShmtSoQphITvCBkpzhnvCIStCBmtCJxKWlLOzrVKhFKMzrVKCFLOjFKMjLUICBnOzhmMzntKCBnOjBmMjHsICITOShlKzhnOSoSMShmMSoQIhITOCBkIzhnOCISMCBmMCHtzpXNzUkIQOub3zkpra9737+b3///3/wAAABLLRCsAAAEAdFJOU////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////////wBT9wclAAAACXBIWXMAABcRAAAXEQHKJvM/AAAQQklEQVR4Xu2dy3LjqtaAbQSCASoNjzWDl2mqwJLG6D3OIKP/tfJmp6tiXP8CIVlyLh07lpTu8O1d25LtHWEW68Z1l0gkEolEIpFIJBKJRCKRSCQSiUQikUgkEolEIpFIJBKJRCKRSCQSiUQikUgkEolEIpFIJBKJRCKRSCQSiUQikUgkEolEIpFIJBKJRCKRSCxBoYFw5TDqLzbB+XLsdw4usUb9e4nbwNJazmklKrxDqqa+MjcBGV8QUVG8w4aVGzarvxetGuMwRopxDDfE7uMHa0Mbjk44y2uGdq4jTVLO29Fl3XltdKhRpx2mbCNp4vzAs3BhQZo72TbhbmXGFoRxvPgz38iGOEv4ub+UFn6LIc+f/x2PBB28ED2Yi/MuK9v1pYlMXwRhc5PTp1yEux5kOLcCJKeN5dZcCucycyVPSeEbObUyVux6oAOR8RILL01m4+26YEtUvHSocjvUrC9NZDvfkjVXViBh+EFNQghkGClFASGjqEmdTwqHjZ2J02XPhChjVO3VY1UMqcdHavgtHbGbREGoIc/xEkLb/S5bX5qac/9SKEbDPWrKmdMpSf/+TpHwxRHH+Vw7ce1VBH6SWtfOQdSjZiUxhG7iNzvCqngZQOtbWt5H0ZQcY3sWfKZbapAmOKf+YiBr5gbNtcQbaUHCy3rghs3bD1jaTfymIf8ZLH5A/7deWZqyfvEvuiQm3HubOpPmqJv8Wpq7l3kAvq+DGBEhef/GSuiWcPAFF3KyTb6Zk8OsQrJm7ZjWsiBFw+qxWeFZ1Ux188p+mXqmnKCbHbxIQp76N1biVJJ5lv60Ub5pyGFmaVePaXHZN6cXUr7z4F43oa2/1k1Uzyxcr5uYkyFMXwkIJZupNB34zdXjao88xNgj4mPaVY0EantrWV4FEhcUKQ2l1NCG8Kui6eai0ADopi2QZb22r0jFyKgTJ2hfW/lNH46ND8YOdHNlv9mxXooN+T2zr1Ca/mX/i3CEJPxzHdPCV1RwtkOXA+imlYaunqB4U8tjGXAFP2crvwkB4JAqYYT26+ebhpRBitdBvlClMqGGxiho8JuCH3/RvvKCT+3gq0FFcUtynV01ilXIGvIS6i2rEJQMdHMTv+k7pdoQzzvpW1XW/HddaebRNvBZB7Gr1PHXgYXQdAx2o9/EL3XT9pbM/QIlqDj/zRovznMf025BVdalNaYTyO0cWJHfaE3HKayIj8O2bl+oeRISGnVBWfu0auN+iuFgVY8ZClhOTEEs8hDMxjSm9WVGAml0Cu/swdJi3+33xLygXT0Gs9lM0ZcE+edDzZmy5Db0Ve3Rs7XSN7dzHPBcFkTb0oyWXdpGWSv8431naLeqcsq610mIRAcHDibfhfds7VXtKt/Uqhqbm25Yr4xa+e/EfBPAlofqXBydt2piU644GbV4MbQp637c5BugY4ayQxBJ+HjQYTnEqXnpI8WSxKSylzdqmQotD5CHmB3L0B2PDyHfBJypW+p7TJcFS1V/IMyzE2VtvSNdDIw+LMHqvByiPklIUgxCgoLr6bEl/AfVMV70/a/ZfpcZdWAxVTG9J3WIBylCojD2dme8LUNn/nJgxA9l9WG4c9a2bfLFiuEyy8qhaX8Lqnboz8GGK06rbCgdsmZ3lsZa6kfMUGftcw5q66A9RnW1IU46S0WaChQFvpqPvYJ732rlgokCpm1D/+gXoaUdSrFMMbCpG/pdjGwP5mUf0gBao4l5NJCGOKzxqfBv4hPGpyhp3ZT+Are9q8Xy6I1woR3G+lJxEJjU8w78B4JN2X7uj+NqGWPows9bsLneBVLzkZABOR3MvIKWvnrycvCwRXkZYJygadPMB0EfhXeYn9Y4H6g8vEtDHmu1sCu5C+knPbzi1dSCKcaPbAp+6WJ+DuJ9jTxC9P7w3yx5U97kDRH8D7HD4zEg2zR0tGnfCmReGwzsQ0H3nkCp9TNJJlNG7NCzdg2Elc3LY9OELC+bm3MCqZoxFP8yIStZwHg/iOuSnSW3nRD0dXcnFhD3SgomNkb+kNBoLe1sJGiG89HK4366Fve5wc872j+BhWr7rsy/BGzr+vAfVr8eDIFPlJ06IV0q2tmY5bxNwevyI7t9A5CVtOWHD3ufk29WXw5BIUgG5xFv/g4cCozJyoQT6GK87NGV/OMgXshWvm7nnKZte3/6CIK49Hzch4OspP2mDnM9wH0y/tWRWxy6dr7UnR46j+4vhu9c+n5ZyQbovK2/FlZ6SXxZwUO2cq/Vl8fD8h2/fwdnZMF93l0XCJxv9wjnm/nk4p5iaChB/hj3/y/whWBQ06a0D+pEc5Ct3N7ZF3pCHhea/wvgvGnuSBOwgWzxgTlByFZu+nuhIb6fhf1U/NjKn/vKZ2Dpx2PizYMovLn9dLNyvgSXAenEBZ+t+IUtnyWjZfvQXrke5PtZP9eskGlau+qMkL+IvfC9Mp+Uj+4WG9qX8Jc/EaGCkf0+kwu+I6FXxk906HEY+/E2/NqUhckFiw2Suq5t7TgECAUIpYi3I7L9w5D4j+fs840hrMTSqvIYl4nOcBS+9Uklvodz9ty2YVG2NwJKKc6574KeMUxpS7wPrtQ4Hx0bxp4zEHCclnuRX3VjwHQzEN/EecROP5NaIKlYWMd4wyLzBKAvPWRZwyBm1SXxo6RusoB7hSotxsi2In5mumHEN7PqwUH0DyJTYekKVCT1HXgb5eiStfBkbAkDoarrVRqJz5KVXjf9DG2LTV132SaeqmJeNx0lJMs4UyjFsfeRKeJz846RPOOEWbFJRUrmJzftvW7KhjSiWiqW/scBv/kEHkyB33SobqXbJCPodVMwwrGz5GW+JjnxafzmW1rbugaZ4vrN6X/Lc0aMiRNSYQmkIcf4duJWwG++PFPaadDJU9CQLagYs5TSMHctf7VWNfFZdMkoLvq+INxupJve0soi5plxTUbiDlDp/WZPsaFuXp6cdPN+QDcvi0c31M3Lkw35Ha8StwJ+c5TmTDfRLUNnX0VOtmWhSTdvoni6dG+jZljx63WTCTToiFSPm6D+HnJoMU+MTHRToX60DC+/DPWvB8tf9dATik+mZnyYu4tfiBpnBWDTtMvOeES0jAvdEGd1V8RnoYYd8zDXE/Fvtqjv27HPbNuM0/cwyiExEMNawYxPZw71E9SX6k0o/Eh0/7STgELQaiiUUHH4JnvUXMF/FW0gI5lWkFeCdxUwDIUuYu0wOjI1LI16d9K1CzOqFynAPwDUDrvJep4Xqk5N64uB+IjCz3CfLDNOjKDjoaxuHCPxq7QfvaoX521LP7uWIvP2PqnnNdrPfLxDLohC3T9ynAwc5i3LSp2cTH1JBLBfRzsJcW7AyZe6fHpUNHTHkm/cqfr4wBnafzt7v2Lg6e72vQdz+5gJ75kt79mOIa1dmCDByH5t6x78kOrUBozsfX/Fh9cPWlb8d5P5pR9frgg/r+9r1YmDA4w3tyP9uqifHg7pkGTEmy8hS1Csu6sT++C07+O5k71pavvWmvMfgwsdAA+KYPBTU4/dgDeCu5J9OdMpIE3N35iX/0PQ9qGrWPdBv+4QJ5blbd0W7xA2e/uhixmc8aHLV4zbK3DQ9VvF4n3ug3oIi7A8Jt78JES5RNhwguTvNj8cNsN83GCIppDk/LSxFb8j2hIbip59dd6wd17otnisMsFPa37ULgiIlu1yDfjzLQVXflu2ePM4wuL5BZrqt6QQj92s4DV+j7ZPeEK/w+ESBqLPVn7E7kFfzNI/iV/C/ofsM8sfP/4ycrJ18+93DmG/hdoa2z6cKPuozbg/7Pz+dRD3e4H/2/qJQB/WifjOiH6w+gdDqisXzgwrxf7xbRE0Xa8z033wJCwmS3uXojDl27tv/yt8VMNr4tYxgegnZSo/GG36ySq6o9RKPE4UBnDVCfhX7zAKF5ePLifSbIJG0pfFKyS62r12RVB4to9IMNpi0oeWQlaikxPbjmiYeq3zIxWiy/k0YsOQOUE6fto5FDaKu5gzjF5tjLIeiOZPnQHQzgm1fFryJvuKdlCIXEApsCnnZ+WuA5b/15TU0Mvkbs2DQ8X2EIZ2s6vzaBGJZzsVbDgPKlIdNxpExV1ZCq0RbZnYYcoOmzSrgpZKYl3xupVQiaTexEI8k7rwR3jFTWtw3L2GkpcYV8/3xjgxfwY/cG6GI7sijqtNwmQnDlEPOp9gYjU/I38lzpTFQx+oP/8yY+0m0nwiNVh43cQD9mT77F/05ehDYaarpPAhHumLL0fAR3T9vIVyomY4pPpE8z1Is95Cmv0GFB6soJWDNDfZtMCQxg/9qf4sU9fXhbNsPFm+mHVc4WEZk7vWTfgb7xwwsyyGtEMBM4N3exXPcFyVvRpPOt4ZMF5Zvc2K3o7Uvhi2l6ZuwgrCvT880X8amEZnbjhu+/xKN8E6h6Ns1yWDehwLqL2l3UI30eFyKK/fjBHV21haaNo+olYkHLNmWDC4oIH07e4o+OQJF7rA6LVuCnYc2ud6yPqy8tIDurmBNCW5rLz0FBv5TUEakJsh/RHRcUUvBKyzKroAfvNF5JAM5JODiSMonnK7KoKEXbhGsNogpsX5lTRRu43f7KA2DC3jNPqXXor6WpqI9lmoj2lNOHZGtr1uOiS6eAoYan08IuORzStREWamc3428ZsYtGEmTc3qLfymeyIMMu9hY9Z4SqlrL04dcPK3auqQgIBuxqYf/SZWbdOYYJYzSPictKpZ8ywdwS47FnjAb66vm85c6WbGtug98LrZxCvPsZfm/hgPevfsz5nlUvSCBr/ZV1aMabG0z/+LXQ9eN7ExWjbteq4rg4BtGqZt4zczdomCAJe128S04hLgAzZWDcQWgzfCGc587pk1Pmlxg25CTOu/oSeLAWTbIud/RNVcu9TlKHgfvwXgYhO/ucPt5cBs30+LWLvJLpp9TDtgooU9cxIHzLGUbh8MqfLSHHUT97opJr21MSCGN9fcdgFBOBYdZ+aPit0k33RPbDQJFVSQbrfp2ROknuQiRR0trG/yAp+wrkZh/VJQauQzFLhx2m/lenZdyQa5g2L3Tvdklzz7+5pzTvzO6GcoUgeBWlFu0he0h/qSvhBn6SsMdHMLaTpKZs9VTbRTOG9Yq/hlRhjiAmK3Y81+QXS7r3jNlMl2uKj6PRvhT5XM/7/YqDdOzVyQs6kPigpjn6AYTkAr26IisWW1gswtzHmAjIVtcKS0ForNRrZkM6Qm50xWKLvsPET9svsiA4rhov8QfkfQSVyrkMRoC0mDv1gLhyi3RoRxTSxNXm2S6kE8yGknQj8orugbZzcvDs4kJI/T3S6GEwCuke/7Qtwob6zpRa1n+c0aFDr+hrMDH7ryw0d0FufOneHlW8xl0Xw8V2JK0c3yqTn8N5QeqTGLP5flJuqReAWib0zFwGF2wkSFZ3C72yMzmTuRzgv4NvSSm6Fzg1AmoiWdAN91YIQlXPQfhi3+fMCU+K5g2ij1W71xkHmmlBB2ImXETYZs2tfmG4Mst5bzN9Y77AU/5lMfqe0Lzx+79DXxYLDb798+VMLt8Vx0+PqNRCKRSCQSiUQikUgkVma3+3+fVjEWgBDfeAAAAABJRU5ErkJggg==)
The complexes given below show :
and ![](data:image/png;base64,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)
chemistry-General