Question
What is the equation for a damped oscillator, where k and b are constants and is x displacement.
The correct answer is: ![fraction numerator md squared x over denominator dt squared end fraction equals kx plus fraction numerator bd x over denominator dt end fraction equals 0](data:image/png;base64,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)
Related Questions to study
In the given reaction radioactive radiation are emitted in the sequence
In the given reaction radioactive radiation are emitted in the sequence
A hypothetical radioactive nucleus decays according to the following series If the mass number and atomic number of A are respectively 180 and72. Then to atomic number and mass number of A will respectively be
A hypothetical radioactive nucleus decays according to the following series If the mass number and atomic number of A are respectively 180 and72. Then to atomic number and mass number of A will respectively be
In the given nuclear reaction represents
In the given nuclear reaction represents
The energy dissipated in a damped oscillation,
The energy dissipated in a damped oscillation,
If the time period of undamped oscillation is T and that of damped oscillatin is , then T,what is the relation between I&.
If the time period of undamped oscillation is T and that of damped oscillatin is , then T,what is the relation between I&.
Four lowest energy levels of
-atom are shown in the figure. The number of possible emission lines would be
![](data:image/png;base64,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)
Four lowest energy levels of
-atom are shown in the figure. The number of possible emission lines would be
![](data:image/png;base64,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)
Complete the following sentence In a damped oscillation of a pendulum ..
Complete the following sentence In a damped oscillation of a pendulum ..
When a sample of solid lithium is placed in a flask of hydrogen gas then following reaction happened
This statement is
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/484716/1/882560/Picture1.png)
When a sample of solid lithium is placed in a flask of hydrogen gas then following reaction happened
This statement is
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/484716/1/882560/Picture1.png)
complete the following sentence.Time period of oscillating of a simple pendulum is dependent on...
complete the following sentence.Time period of oscillating of a simple pendulum is dependent on...
Let the eleven letters .....,K denote an arbitrary permutation of the integers (1, 2,.....11), then ![left parenthesis A minus 1 right parenthesis left parenthesis B minus 2 right parenthesis left parenthesis C minus 3 right parenthesis horizontal ellipsis. left parenthesis K minus 11 right parenthesis](data:image/png;base64,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)
Let the eleven letters .....,K denote an arbitrary permutation of the integers (1, 2,.....11), then ![left parenthesis A minus 1 right parenthesis left parenthesis B minus 2 right parenthesis left parenthesis C minus 3 right parenthesis horizontal ellipsis. left parenthesis K minus 11 right parenthesis](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANwAAAAQCAYAAAB9cBFOAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAOJ5y/mQAAA/JJREFUeNrtW/9nVlEYP14zk/0ymWQmkplkRpLJZEyS/TAjmckkkpnsh5F+yH5IzPTDTL8kk1cSk8xMYjLzykSS/ZCMpH9gMjOvGes5ez/T6e58ed57zz33vdrDh3d3747P53me89znOfdOiH9thDApatsmwdNktawhz9y5GnxYHvyQ2FcdhNWcCPkIvnnUkGfuLg0+LE9+SOQr+YtOxgJjAUi2ER4Svhp+f55QqlJDmbBL+EX4QVggnPTI+RLhDWGTsAPuQ564SztNmMK629DxiNDkUUMP4R3Wl/5aJ0wTjjM1+EpQkx8kr0Lk2gVCkdAYOAcT5WonhLrsBpKpLuUN95Jwh7Bn+U4JYjgazmgcIpP1hUfOK4RBJfBnwWcwIXdp44RFQreScK0ofj41LBMGCPURbu8ZGnyYK4ZrkWvSH48zzMG4ubpfOUcdCzdB8BKhP9Dt2CbiXqTPt2mQfF9Frg1orvm2U5okqZb7fcLzjNuiTYYGH1ZNDPuQ6FnmYNxc3a9g3Y4Fn6FaDxOe1sCG6yJ8YGqYQOKqJtuQqwE0lBNwb0P7W5fhZpOt7HeGBh/GjWFfoNj52nCHfLUZaSN0f7CIzyeQBFmLrY9UXpuGOVTIAtqW2UCzaJehReJyfxKIp85knG9hjrvG0ODrTuqKYX+KBzZpbbhDvtq1fFlW18+YGQ7sC6G9BsTuMDWsYy2JrUDVsYHwCYcpcbl/w+wiAieYijGm/32YK4YzhCsZ+MN3rlqFTmBoV00OqiNVBE2HUBuugE12UGl6ReXYuS1F7nLenXckh4t7wdCOxtk0cTX0o2hcznjDSV9s4077U/BOZkPlYKwNZ7qVt+NuFjUZgIWctJQXNbPGEAb0tGaeecedicM9jZYtjjVi02XZUsoYruDzuDLe5LalXDK0PiVLdQjxeKCaQdSkYRAzm2o3RTonf+1Y9xhjtuNw32KsFcI4Bz8+zBbDovJzEZ1Xbg9NdMex8sh12rLIa8MwHUrsaOQuZTpSnsHwr9qs0D8fS3rIMMcsQlzus5p2PrR1YH5yafBhthjejZwrlALN4nsp5OqhB47yDYw1YX96f9uxIdMWy314/FYJTDPhuqg8BK/3zHWxioMkLnf5HG+D8ECZW+RhTB82Y69nDSvwTx3mph7MTMMMDdG5yPWz7pothtHi3ow4tuZgw2lfElgVf49b5xBUm7UYKp8vkbYB1/RqkarhwDaUNcq4M7cE4pyUu8AsWMQMINf6LSqvkKXRXXSjcJSBZUMe6DT42HC2GDZoeJxDkWjIIAeT5urRy8tH3BNr8NXC/hcvLwv0ybX+bxFTwv5KTy1ryDN3rgYflgc/xPLVH+yseCXUfE/KAAABP3RFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbz4oPC9tbz48bWk+QTwvbWk+PG1vPiYjeDIyMTI7PC9tbz48bW4+MTwvbW4+PG1vPik8L21vPjxtbz4oPC9tbz48bWk+QjwvbWk+PG1vPiYjeDIyMTI7PC9tbz48bW4+MjwvbW4+PG1vPik8L21vPjxtbz4oPC9tbz48bWk+QzwvbWk+PG1vPiYjeDIyMTI7PC9tbz48bW4+MzwvbW4+PG1vPik8L21vPjxtbz4mI3gyMDI2OzwvbW8+PG1vPi48L21vPjxtbz4oPC9tbz48bWk+SzwvbWk+PG1vPiYjeDIyMTI7PC9tbz48bW4+MTE8L21uPjxtbz4pPC9tbz48L21hdGg+NLQqaQAAAABJRU5ErkJggg==)
The following diagram indicates the energy levels of a certain atom when the system moves from
level to
, emitting a photon of wavelength
. The wavelength of photon produced during its transition from
level to
is
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALgAAABxCAYAAABm1Gm7AAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABOVSURBVHhe7Z0J8JXTG8ef/ras0aYFRdlFikKjqckoNEzLhDFN1mEYY4xsqTTVZI1iJgyjUUi2QbZCY0taZU2SRCqRSLLz7/OMb3N63avu/f3ur9s95ztz5rz3fc/ynOd8z/M+57zve26tn3/++W9LSKhQ/O+fOCGhIlGUBf/777/tr7/+8iBss8029r//bTxelIb0BKFWrVoeyEOckFAqFExwiPr777/b8uXLbcaMGfbDDz9YixYtrFWrVla3bl0nOaQl3Zo1a+ztt9+2zz//3FavXu1pd9xxR/vjjz+sZcuW1qNHD9tll10SyRNKhoIJ/ueff9q8efNs1KhRNnfuXCd07dq1rWfPntavXz9r1KiRE5Z0r776qg0YMMAJ3axZM/v+++83ELpDhw520UUXWZ06df4pOSGh+lEwwbHeV199tU2bNs0JutNOO9mDDz5oa9eutaFDh1r79u1t2223tXXr1tm9995rY8aMsbPOOsvTbrfddhus+w477GA777xzst4JJUVRFnzChAnufvTp08fj0aNH28yZM23IkCHWqVMnJzguzLBhw2zq1Kl22WWXeVr55BAdy431/+WXX7xMsCmyZ315oAETzgeEfOVJjlIjK6ug9maBvNl5jJCvjaSnvDCv2p2v/flA/jCv5CdW2Fwwv8oC+bmbZ8uhrnyyYlDBbrvt5gYxV7n/haImmb/99psLuv3227ubMmLECLfgELxdu3YuxIIFC2zgwIHuznTv3t2aN2/uVn19fe6udO7c2Ru6cOFCHwyQHgVLyQTKofOkEBREg/Vb6RgkyBOeAww00pKPc0rDOSmuKqBM6kBmylTdKh+59DskT7aTOSagg3wdiB7CgUF62kV6+kOyAB1zLawHcE1yZEF/cg1Zya86VVdYls6FIB/naIfKCs/TbniifhBUFjqjPtWN/MzdmLd17drVvQNIXgiKIjgCodRFixbZuHHjbM6cOe6D9+rVy+rXr+/C4n8PHjzYLXXHjh1dYMhNPiak+OBMOmfPnm3Lli1zlwWlhEQQwQUpgqCOIqgTQnAeRTOoUBJgMCJP27Zt/VpVgXzMPyiLTuO3ZIfcdKbaQxoRMAu1iTTKH4K25RqQv/76q+fjWlg2ZVBvLoKDXHUoj+Qllr6Js+XoGnUQAL/pCwipc5RFUBmSWZAscEN3cxGcGI4wb+vWrZu1adPGyy4EBRNcDVu8eLHdddddbqFPO+006927tzVu3NgFRuFPP/20DR8+3Pr27evEl8IAJMN3p0FMPCE9CiFNoZAic0GyQHLC2LFjrV69ei5Tdfj/5Jfc6ITfKpMOIgDOkYaQq051fr7267r0J6h86i5Gd9UBtQ0gBzL+V59kIZ3RlpD4gLLUNjgDuQttZ1E++NKlS+3uu+92i4j7gfVu0KDBBqsIcUeOHGnjx4/3VRQIHlrMLJnVcbk6v6qQklatWmWDBg2yXXfd1a688kpr2LBhSepLKA00EApFQcMBsvz444++RPj444/77RmiYIW/+OILt5IAgn/88cceT58+3dNOnjzZpkyZ4isu8+fP3zAyCRBepK/uEA4m5ERGFJVNl0J5h2KNUWH2fj2YPEJeZrUrVqzw237//v19xQTiYuERpkmTJta6dWvPM2nSJHvooYfsiSeesIkTJ9qsWbP+NdEqNXBVkKtp06buHhWrsIStCwW5KBASfxkXBcJAZo0urDluCn4S51euXOmTBHxdLDkWG2tKPtwE0pGvJoiGPEuWLHHfu0uXLnbFFVe4T5dQ+ShqkqkQQmQl5LoeoqaILUBwXKjzzz/fV2+443AHSqh8FOyiQEystvxmhdBPUpp8oSbJLSAjd5lNDb6EykLBBN9aAakZWPj+2eWohMpFNATHTWH+QEgEjwfREBzIeicXJR5EQ3Ct+hAnPzweRENwlix51yX54HEhGoJDbl7awQdP1jseROWDaxUlIR5ERXDAenhCPIiO4Mk9iQtRERxyM8FMk8x4EA3BWUXhUT1IVjweRENwPonjBSt8cMieEAeiIDirJwTIvSVe9ErYcojOB0/vosSFqAjOd6GJ3HEhKoLzHkpCXIiG4KEfnhAPoiE4XxLxPgq7AiRLHg+iIjhLhWwdkQgeD6IhOCsofN2vp5kJcSAagrP3HQErnvzweBAFwbHabOJIrKeZCXEgGgvOblZsNrT77rtvtE9iQmUjCoKzPMjXPOyoxUpKehclHkRjwVlF4Wuen376Ka2iRIRoCK7VE0gO2RPiQFQ9zYtW6ZvMuBAVwbHiLBVC9IQ4EB3BcVOIE+JANARnJQXfO/snSAmVjWgIrs340xc9cSEagmO9edDDU8xkweNBVD44wIIngseD6AieyB0XoiN4etEqLkRH8IS4EBXBWf9O76HEhegseCJ4XEg+eEJFIzqCp1WUuJAmmQkVjagIzquy/NNaQjyIiuA8rtcbhQlxICqC6zF9WkmJB1ERXF/Tp/fB40GaZCZUNKKbZCbEhagInh7yxIdkwRMqGlERXMuEaZIZD6JzUdI6eFyIiuAJ8SERPKGikQieUNGoMYJrcicfeEv4wekRfXzISXDIxw5Q4S5QEJN9/VasWOHLbezvx78mfPPNN/7HTvwmTQje3CPNypUrbdmyZbZ06VL78ssv7d1337X333/fy8/mKSXSpj/xodZ60m7EMAi3evVqmzt3rh+3a9fO//YDor/yyis2ceJEGzZsmBN2ypQptnjxYtt7772te/fuduihh/oG8yLSt99+a2PHjrVPP/3Uf3O+du3aNn/+fN+MfsCAAda6deuSb2eM7FjvkSNH2vPPP29jxoyxVq1aJcJHgI2YBRH4H8kXXnjBrrnmGrvvvvts+fLlfn7dunX24osv2nvvvWcfffSR3XPPPTZ16lT/Uyes8bhx45zssvjE5H3ppZc8/V577WVHHnmkHXvssdavXz8PTZo0qTGSMVgVEuLBRgTH9Zg1a5YTG6srF4WANV60aJF16NDBre8BBxxg/fv3t8svv9yOOuooW7hwobsflAGJcE8+++wzt/Rt2rSxCy+80M4991zr3bu3nXHGGW7xGzVqVGMERx7k4o3CciV5dgBK9wnFw10UlAoBPvzwQxs+fLi98847brFxT0aMGGEtWrSwOXPm+LVzzjnHTjnlFFu7dq2tWrXKpk+fbs8884wPhoEDB9rRRx/tG11yHffkjjvucKt99tlnu5/Of1U2bdrUDjnkEHdnsPJr1qzxPMihDiUuxnVRHgYadyMIrbkAcuJ6XXrppe6iUAcDjDgkVlUGHeVQt+YplM1xCNqqp6rUhXwyDPoPIc6hU9LxO1sG+VROFjzQohxi0oXtoY6wrUBp9K6OdK90kjMsJ1//ILfqBcQqh2v0CbGgssP6AMe4lfQfLnLjxo1tjz328P0lC8EGgjNZvOWWW2zy5Ml24IEHup+833772Y033ujuxQMPPGAvv/yyk/zggw/2yt988033ZyE5/jcEh8wo96uvvrJRo0bZo48+ai1btnRCQTIaiPXHmterV899evKHf+9HjEwokU4UskrOB6UhP3UwOWYQ4UpxFzruuOO8TQJ1EYRcHQeynUoe1aVj0qgsSKlzIWifOpTrdDhpSI/RYGAgN3MbwP8K0QbVJaAbgs4TUzZlUWYoX4jsYFGbdHcjSD61J1uO0oT6UFpkoCzyENR+2kX/Z+snPf+CRx7K0wAgH/n5Z7y2bdu6p1C3bt2cbcoHJzgFPfnkk3b99dc7uSE2/nWdOnVs0KBBTmjID0luuOEGH0k0BLcFl4aJGxYet+Piiy92IXBP8ONxUXBPDjroIG8YjaRTDj/8cPffP/jgA1uwYIHXxehEeMoGyEWDOad4U1Aa5eHf1biboNinnnrKpk2b5hacya3qypabr55s2vC3jhWr4xXnqicLDMBzzz3nOj311FOta9eurivueiIPQdDgVx2AOiAIuhaxssh3XuWEbVKsY7URkD5sU5gmlEmgXoWwDo7hggYr8hNzjWMC7myDBg02WsTYHDjBKeC2226z22+/fcNtAH+a/bTxuTt16mSvv/66dezY0U4//XS3JlzHdQFY9ltvvdVJO3jwYNtzzz3ttddes2uvvdaOOOIIP8ctRgogDhsj0odKUVphcxuldMrPbzqb2/3o0aOdQHfeeadbhEIUVRNAr+PHj7cJEybYdddd5/qm47O6EJCfa9l25Etf7gj7Tm0jMCCw8sX0lzMKYp144olOUsh45pln2r777mv169d3i67b5mGHHea3EZYLL7nkErfcnMeyEzO6KIuOeuONN9wiMSGFXJwjcLslrawIxGZAUS7HCvwOQ3jtvwKKIIS/yQ9RkI3fHKOscguSGzklI8imU9C1LLLptpYg6JgYXaCT8HohcIKTGR+5T58+1qtXL+vbt68THj/15JNPtoYNG7rbgXWnQvxtft98881upfGzuYVg6XEJVCZuAYOA9W7clPPOO88Hz5AhQ5zoAmmLbUAhoA4sAneNcoR0UBO6iAXbrJ8YDvnn2MmrEQOZNTnE4mJl8VshMOTmGFeEyRDLgKxrt2/f3tNhyRkcuCxY/X322cctOWmxTJRLnkL9qWKh2xyT2U8++aTGlyg3Fww8njMwGcZYoEOsekLx+NeTTCBCAAjPignKh5AoXNdDS8h5dYauK1aAUMSkw22g7JogGXXih+OClfOTTAwJPvjDDz/sE/5jjjnGdZ5QPP491V0POl6E5Rgy8ohdBNZ1+ccEXQNhfq5htbHslMFyEL+5VtME487EoCtnaNAzKBOqjpwEzwKF5yKjzue6BsLr2VCTUH2sCkEcLGU5QoOPmLtmuQ/GrQGbRfBKACTnblLOBMflY8WJde/sw5CE4hANwYEefmAdyxFYbEhOSNa7ehANwSGMCF6uFpx5CZNKzVESqo4oCC5rKL+2XK0jE8xE8OpFVC4K/i3kLlcLLvcJOTlOqDqiIjiWUVayXMFEGFeK15XL9U6zNSEqgus9D0hUjkA2nhdAbN7bSag6oiB4Ta+7Fws9IyAk6109iMqCJ8SHqAgu64grUI7AaiskVA+is+AQvNyX4NLDnupDFASHKKxMYLmZaGoZrlwIhCw8nmeJEPl4JZlvVAHnE4rHRu+DVyIgzZIlS+ytt97y7z/5jpSXrliGg1h8C7qlXRZk4R1wdjPg+1S27OATPz4EZ2Dy3j13noTCkfN98EoBFpqvivhyn124+NiBc7gofKnNF0Y9evTwV3i3JIH45I+PvB977DH/1vW7777b8OYj74WfdNJJ6clmkahoFwXSQl6+3mFfRALnIBBr4Xx3yrrzlraOPIBiwLGHI9YbedglDLLz9VRC8ahxgmNBFWoCkKV58+YbthzgQ2g+pu7cubN/UF0OKyr43Xyetv/++/vkkoc86AfLjYxbegBuzSh579JR3GrpOPxh3gNh4lRT71tADiZtfBdKDMGx2uz1og+ktzSQEUvNfjR8u4rLwsDju1d+J4IXj5ISHCJzy2W75JkzZ/peKfjCbKHGBp9sClRqkkMOPqBmDxcsN+TmNzsFlItfi4y4Kexkxd0G4D6xe0HyvauGkhEcy42vy5Zv7IbFPoUcP/LIIx7GjRvn28OV2l2BPFhBbdeGmwKJ2Nm2nAjO96pYcFZPmB9AbvZvxJInC148SkJwuSVYaPYvZNN89ixkV1n2JGSPlAsuuMDdBDqvJjoQ/1bbNbP5J9a8nIgDkbU9GQRHRq2FJxSPkllwERx/kn1Q2OejW7duHp9wwgk+gaITIZmseCkCvj/AWkNwfHFiLCYyMi9QYM2ZoCeJBJ0jhGmzeQhhHl1nrrG5gRUfrHizZs1cTsCcJVtPNqgupZMctC+ri2ybwzxh2k0FygnbmkuWfEH1KU8YOB8G0qMb9ECdhaIk6+AoAKHuv/9+u+mmm9x6Yr2ZSHGeiR63Xzb/4WEG2zbTGEin/PkQXmNwSAn6jSXkHITmmHkA56mHjTd56MPdhL0JycfGnNSrLSUIKgdIqZwnfVg/acgHyBPG5KNT1FGA9FznmuQU1A4e9LBBEVtXs3ESYE083zvs1CGZiJEnDABdUD7XicNdxQB3DNIWsmSq9tGfEJN8oW7ygbqkB9Jn8/FbgfP0Dw/C2DSKvRo18DcXJSE4jcdys7Ubm9iwASedBbFZ22XNt2fPnv6PD0w4n332WV/R4PZMw+gQFIHiwsZTLiQgBqTD6qkjyQvIwzXO0wl0KB2BYgl0JH455XBNZZAmHyhTIQT15AKTRrUlBASjXSAsSzID7enIOeRDX5SndnNeA4QAdI06uaayVEcYK48gwqFzQBqlF7gu/QKloS3UHV6XLLmgj07CsrJAdvoCw8OSKXVwV+vSpUt5EBwF8tBi6NCh/giaf4I4/vjjfSTSYRAMHxir9PXXX/vjc87JSmUVIGUTh7cqlCXrA6R08iugHFk5yldaxchKOpQq4lUVlPVfHZgFsokkyMJvjomRT7IWC8qmLKA6NoXsIMjVns0ppxio7YoBOqC/C9VFSQgOUdho/qqrrvKVFDbCZ6s0QQSQ0tSY6kRYdojqriehvFGSIcjthReH+HtBbv/42LNnz7YZM2bYvHnz/JG53AEIhyUgrs4g5DufEAdKYsHxv1nnnjRpkk8SeBuOiRKWHb+KCR47vOJXJdIllBIlc1GYTPIHU/i/gnxBniTylyaFzNoTEgqH2f8BjEi3VzAIMasAAAAASUVORK5CYII=)
The following diagram indicates the energy levels of a certain atom when the system moves from
level to
, emitting a photon of wavelength
. The wavelength of photon produced during its transition from
level to
is
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)
pitch of screw gauge is 1 mm and there are 100 divisions on the circular scak. What measurin the diametcr of a wire, the linear scale reads, 1 mm and 47t division on the circular scale coincide with the reference line. The lengthof the wire 155.6 cm. What will be the curved surface area (in cm2 of the wire in appropriate number of significant figures.
pitch of screw gauge is 1 mm and there are 100 divisions on the circular scak. What measurin the diametcr of a wire, the linear scale reads, 1 mm and 47t division on the circular scale coincide with the reference line. The lengthof the wire 155.6 cm. What will be the curved surface area (in cm2 of the wire in appropriate number of significant figures.
The nucleus after two successive
decays will give
The nucleus after two successive
decays will give