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-OH and -SH groups do not cancel their dipole moment

For which of the following molecule significant m ¹ 0 I) <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/911517/1/918339/Picture14.png" alt="" width="110" height="" /> II) <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/911517/1/918339/Picture13.png" alt="" width="110" height="123" /> III) <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/911517/1/918339/Picture12.png" alt="" width="98" height="111" /> IV) <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/911517/1/918339/Picture11.png" alt="" width="93" height="128" />

Solution for the question - for which of the following molecule significant m  0 i) ii) iii) iv) iii and ivonly iii

For which of the following molecule significant m  0 i) ii) i-Turito

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Which one of the following will be the major product when <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/486136/1/918301/Picture10.png" alt="" /> Is treated with dilute H2SO4 in the presence of HgSO4

Solution for the question - which one of the following will be the major product when is treated withdilute h2so4 in the presence of hgso4

Which one of the following will be the major product when is tr-Turito

Transformation of C = O group into CH2 in the presence of Zn + Hg is called Clemmensen’s reduction and in the presence of NH2 - NH2/OH- is called Wolf-Kishner Reduction

The appropriate reagent (s) for the transformation <img src="data:image/png;base64,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" alt="" />is / are

Solution for the question - the appropriate reagent (s) for the transformation is / are nabh4 or lialh4both (a) and (b)

The appropriate reagent (s) for the transformation is / are-Turito

The most suitable reagent of r the conversion of RCH2OH → RCHO is

Solution for the question - the most suitable reagent of r the conversion of rch2oh rcho is pcc (pyridine chloro chromate )cro3

The most suitable reagent of r the conversion of rch2oh rc-Turito

4, Na, k all are less denses them water among these first group Li is very less reactive

Which alkali metal floats over cold water without any reaction?

Solution for the question - which alkali metal floats over cold water without any reaction? first tr solition seriesfifth group

Which alkali metal floats over cold water without any reaction?-Turito

Let radius of <img src="data:image/png;base64,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" class="Wirisformula" alt="scriptbase B e end scriptbase presubscript 4 end presubscript presuperscript 9 end presuperscript" width="27" height="23" style="vertical-align:-7px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mmultiscripts»«mrow»«mi»B«/mi»«mi»e«/mi»«/mrow»«mprescripts/»«mrow»«mn»4«/mn»«/mrow»«mrow»«mn»9«/mn»«/mrow»«/mmultiscripts»«/math»'/> nucleus be <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAgAAAAKCAYAAACJxx+AAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAFBJREFUeNpjYECAeiAuB+IMID4DxD+gfDhYBcRPgbgHiJUYsIBbQBzEgAMwAfE3BjzAHIj341MQCcTz8SmYBMTJ+BSsA2IvfAreATEHAzkAAA4KDMwPg5X6AAAASXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT5yPC9taT48L21hdGg++1GCAwAAAABJRU5ErkJggg==" class="Wirisformula" alt="r" width="8" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»r«/mi»«/math»'/>. Then radius of germanium (Ge) nucleus will be<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAANCAYAAACkTj4ZAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAKxJREFUeNpjYIAAayBeA8SfgPgXEF8A4mgGMsBBII4EYh4oXwuIj0LFKAbyQHyJgUrgBxaxeiAuB+IMID4DVVOOzxBLqPfQwSogfgrEPUCsRMglHEB8EhoJ6OAWEAcR4x1BIN4AxG5Y5JiA+BsxhihBDVHBIW8OxPsJGaIBxLOBmAuPGlBymI/PEHFoILIQsGwSECfjU7AF6iJCYB0Qe+FT8B8PRgbvoDFKOwAAyeYijw0i+RkAAABTdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1uPjI8L21uPjxtaT5yPC9taT48L21hdGg+nLD6hwAAAABJRU5ErkJggg==" class="Wirisformula" alt="2 r" width="18" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mn»2«/mn»«mi»r«/mi»«/math»'/>. Radius ofnucleus is given by <img src="data:image/png;base64,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" class="Wirisformula" alt="R equals R subscript 0 end subscript A to the power of 1 divided by 3 end exponent" width="84" height="22" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»R«/mi»«mo»=«/mo»«msub»«mrow»«mi»R«/mi»«/mrow»«mrow»«mn»0«/mn»«/mrow»«/msub»«msup»«mrow»«mi»A«/mi»«/mrow»«mrow»«mn»1«/mn»«mo»/«/mo»«mn»3«/mn»«/mrow»«/msup»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="therefore fraction numerator R subscript 1 end subscript over denominator R subscript 2 end subscript end fraction equals open parentheses fraction numerator A subscript 1 end subscript over denominator A subscript 2 end subscript end fraction close parentheses to the power of 1 divided by 3 end exponent" width="128" height="50" style="vertical-align:-18px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»∴«/mo»«mfrac»«mrow»«msub»«mrow»«mi»R«/mi»«/mrow»«mrow»«mn»1«/mn»«/mrow»«/msub»«/mrow»«mrow»«msub»«mrow»«mi»R«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msub»«/mrow»«/mfrac»«mo»=«/mo»«msup»«mrow»«mfenced separators=¨|¨»«mrow»«mfrac»«mrow»«msub»«mrow»«mi»A«/mi»«/mrow»«mrow»«mn»1«/mn»«/mrow»«/msub»«/mrow»«mrow»«msub»«mrow»«mi»A«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msub»«/mrow»«/mfrac»«/mrow»«/mfenced»«/mrow»«mrow»«mn»1«/mn»«mo»/«/mo»«mn»3«/mn»«/mrow»«/msup»«/math»'/> <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAMwAAAAtCAYAAADiOoTVAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAc1CXO0QAABXBJREFUeNrtnX9k1VEUwK88k0xMZpKMSZ4kY5JkEsnMZCKZJBmZmfRHJEkyY9IfmYxkkszIJHkSSTKZSDLJjJn+6I+JJJnniXXO3nl6zffH/fG+33Pf+54PR7W9+/3e7r3n3nPuPfc8pYRG5QDIvDSDkGX2gtwA+aTx2QmQwU0/Wycp0TNOSJMKrgyD3GN47wS9O4rHIBdp0EfRBLJKf4aRB/kq3S240E0zb47h3fjOBZCjGp+NU5hBUsAotoD8kC4XbNkGsgLSyViH/VSHZkeFmScfJowdtIpekG4XbBkFmbQsi6vCHEgRZA1kFqTDwTQbdVCYOGe/4secky4XbGkF+Qmyy6IsOs6fQQ6SmZMjk2gRpM3ieTtBflGdbBQmyNnfzHaQMfKHBMGY6+RQ2/AhZDU5DXLb8plTqrwbZqowOs5+NUXp+vriJshVkCEaeEX6d9p8IYffhj8RTvVHy2ceoRXKVGF0nP3qDY4PMgTriycg30DuONj8ruDZxneH8ssgXQE/byd/xhZcKfIh/ke1mDj7lTI4Mb2kOgp1xBLIKeY64E7RtEN5NL1WyPHfQtJHq0vJ4bnTSnaxhE0my5oH9XhEJqELqCxvaOYu0sq5x/H/N0h1E4QNDtEg46YA0pvAc7eCvHco3wPyQoaJUGEA5KEH9UD/pTWB5x5T8ecpUTQ7+lZCg6FzXpAGa2Qe1ho859jlUJ7TZMWYtnEZohttMOxLZZ4mZAqZsu5Y/rUqb1xUzj5QSfAM5WQN6lZiaA+5FvA/71T0zmNq/CA7v94V5jj5Yngegyf0MzVs4HWmAZJWPN1l5r7XCWnqos8IjIPS17p1ksKkwRlaQXNMbWsS0jSngs/aRGEyXjcM5RlJ4T0tqnyV4RVIP1PbmoQ0XbL16a6ocuCeKExj1g1P/7tj6hNWp3763YzGe+6r8i7pecVzWU8ps5Cmw+SrGoNBinhL74ingytORGGi+aWiAzdroTA4+Ar0dzR9lpn63SSkqYnaxroCKGMqme1YWWH46vYn4efnyBTaXfUznM3zDG1rGtLktGM5RZ057aj5NpL2oFxPWLKkMDfJrK8GJ16usw6TkKaS6wAZ92yFEZMseZPMhbwKvu6Ag/Y5Q7+HERTSFGmS1asPIyaZO68S7Nu5iAEdtL1sklKqlgSFNFk7/bicNqvGQhTmH6bbyrozOF6Fvhvxe9wo2Bz1oZtSqtYEhTSNKPvbsw2HKMw/TA8udRQGcxQsxEy0gxEKlVQbmIQ0ycFlSoOy2uR4Rw6l78ocd2vTFHSk+2I+g4N1KeU20A1pYgmNQbt4lipWSVN6NkOzOG6ODCvzO/4cCuNb8CW3BcASfPlWlU92K8vyPqrIQMY6pFgngwVvoI6Lwmz4Ld6komon2zYrHXKUJo5G8a/Ex2QgaMZNO/VSLQ7r4sLUd9KKapoZpyRDRBSmwmEVvCOTduol1xuXcWHqeJ5QIKUxIaf8SBLCqShJR3nUDZXT1KBDsrRTL6FytliWjQtTRyXBRBY2Ed6YMFzu9Asbg+yZCv4yH4577Dj791iWjQtTR2WxDSzsVZI1JvN0kLKEnUdwpF7CzDU2CfN0wtRdzIqLyo+sOgITONM+UOXvYQmDI/USfu2DaSLyNMLUZ5RkvswsbeTMx93f5ki9hE75qmGZNMLUvyueeyKCBxQ0O58r9dICmVi6K2USYerVYMTsogyb7KJ7V4Er9RKuFlOanzUNU7cBTcRrMmwEX8EtXJ1vILMJUzcF/aLfVCdB8Bb0S6IymLiGqeuCGyO3pDsE38HdO9waDotMdQ1T1wHvo+h8i7IgeAFGHnxSPNkYm2gF65ZuEOoJ9FMmGd6L5uCQNL/f/AV5tdORQgV9iwAAAYJ0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+JiN4MjFEMjs8L21vPjxtZnJhYz48bWk+cjwvbWk+PG1yb3c+PG1uPjI8L21uPjxtaT5yPC9taT48L21yb3c+PC9tZnJhYz48bW8+PTwvbW8+PG1zdXA+PG1mZW5jZWQgc2VwYXJhdG9ycz0ifCI+PG1mcmFjPjxtbj45PC9tbj48bXN1cD48bWk+QTwvbWk+PG1uPjI8L21uPjwvbXN1cD48L21mcmFjPjwvbWZlbmNlZD48bXJvdz48bW4+MTwvbW4+PG1vPi88L21vPjxtbj4zPC9tbj48L21yb3c+PC9tc3VwPjxtbz4oPC9tbz48bW8+JiN4MjIzNTs8L21vPjxtc3ViPjxtaT5BPC9taT48bW4+MTwvbW4+PC9tc3ViPjxtbz49PC9tbz48bW4+OTwvbW4+PG1vPik8L21vPjwvbWF0aD7So+nVAAAAAElFTkSuQmCC" class="Wirisformula" alt="rightwards double arrow fraction numerator r over denominator 2 r end fraction equals open parentheses fraction numerator 9 over denominator A to the power of 2 end exponent end fraction close parentheses to the power of 1 divided by 3 end exponent left parenthesis because A subscript 1 end subscript equals 9 right parenthesis" width="204" height="45" style="vertical-align:-17px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»⇒«/mo»«mfrac»«mrow»«mi»r«/mi»«/mrow»«mrow»«mn»2«/mn»«mi»r«/mi»«/mrow»«/mfrac»«mo»=«/mo»«msup»«mrow»«mfenced separators=¨|¨»«mrow»«mfrac»«mrow»«mn»9«/mn»«/mrow»«mrow»«msup»«mrow»«mi»A«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«/mrow»«/mfrac»«/mrow»«/mfenced»«/mrow»«mrow»«mn»1«/mn»«mo»/«/mo»«mn»3«/mn»«/mrow»«/msup»«mo»(«/mo»«mo»∵«/mo»«msub»«mrow»«mi»A«/mi»«/mrow»«mrow»«mn»1«/mn»«/mrow»«/msub»«mo»=«/mo»«mn»9«/mn»«mo»)«/mo»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="rightwards double arrow blank open parentheses fraction numerator 1 over denominator 2 end fraction close parentheses to the power of 3 end exponent equals fraction numerator 9 over denominator A to the power of 2 end exponent end fraction" width="110" height="42" style="vertical-align:-15px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»⇒«/mo»«mi» «/mi»«msup»«mrow»«mfenced separators=¨|¨»«mrow»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«/mrow»«/mfenced»«/mrow»«mrow»«mn»3«/mn»«/mrow»«/msup»«mo»=«/mo»«mfrac»«mrow»«mn»9«/mn»«/mrow»«mrow»«msup»«mrow»«mi»A«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«/mrow»«/mfrac»«/math»'/> Hence,<img src="data:image/png;base64,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" class="Wirisformula" alt="A subscript 2 end subscript equals 9 blank cross times blank open parentheses 2 close parentheses to the power of 3 end exponent blank equals 9 cross times 8 equals 72" width="198" height="21" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msub»«mrow»«mi»A«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msub»«mo»=«/mo»«mn»9«/mn»«mi» «/mi»«mo»×«/mo»«mi» «/mi»«msup»«mrow»«mfenced separators=¨|¨»«mrow»«mn»2«/mn»«/mrow»«/mfenced»«/mrow»«mrow»«mn»3«/mn»«/mrow»«/msup»«mi» «/mi»«mo»=«/mo»«mn»9«/mn»«mo»×«/mo»«mn»8«/mn»«mo»=«/mo»«mn»72«/mn»«/math»'/> Thus, in germanium (<img src="data:image/png;base64,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" class="Wirisformula" alt="G e" width="22" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»G«/mi»«mi»e«/mi»«/math»'/>) nucleus number of nucleons is 72.

The radius of germanium (<img src="data:image/png;base64,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" class="Wirisformula" alt="G e" width="22" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»G«/mi»«mi»e«/mi»«/math»'/>) nuclide is measured to be twice the radius of <img src="data:image/png;base64,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" class="Wirisformula" alt="scriptbase B e end scriptbase presubscript 4 end presubscript presuperscript 9 end presuperscript" width="27" height="23" style="vertical-align:-7px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mmultiscripts»«mrow»«mi»B«/mi»«mi»e«/mi»«/mrow»«mprescripts/»«mrow»«mn»4«/mn»«/mrow»«mrow»«mn»9«/mn»«/mrow»«/mmultiscripts»«/math»'/>. The number of nucleons in Ge are

Solution for the question - the radius of germanium (coe ) nuclide is measured to be twice the radiusof delg_(6)^(b) . the number of nucleons in ge are 72

The radius of germanium (coe ) nuclide is measured to be twice -Turito

Experimentally it is found that the volume of a nucleus is directly proportional to its mass number. From this it is concluded that the density of each nucleus is uniform, it does not depend on the size of the nucleus. It the nucleus is assumed to be a sphere of radius <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAANCAYAAAB/9ZQ7AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAJ5JREFUeNpjYMAEP4D4PxA/BeKTQLwNiEWxqGNQAeILaGKtQNyFTXEAEC9FEwsH4vnYFNcDcQmaWCMQF2BTvAqI/ZD4fEB8A4jFsSm+BcSSQMwCxB5AfA6IQ7EpZALiP9CQgGFbBhzAHIj3I/EtcYUCCERi8fVuIJbHpngSEKehiYFMX4hN8Tog9sIivheItdAF3wExBxbFltAoJw0AAKDiG/NA/rdGAAAASXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT5SPC9taT48L21hdGg+SC/J9gAAAABJRU5ErkJggg==" class="Wirisformula" alt="R" width="11" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»R«/mi»«/math»'/> and its mass number is <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAANCAYAAACdKY9CAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAIdJREFUeNpjYMAPChhIAOFA/AuIWYhRLAjEl4B4NxAHEKNhJhBHAnE8EE8hpNgSiLdA2eJAfBefYpB7zwCxLJLYOSDWwKWhHohL0MRagTgLm2INqGnowB6IN2HTcBiI/+PAGMGbBsQT8PhtORB7wTiS0DDnwaMhGdnAVUDsQyCopYH4FgM5AACEKxqdNkqvogAAAEl0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+QTwvbWk+PC9tYXRoPkHiA+IAAAAASUVORK5CYII=" class="Wirisformula" alt="A" width="12" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»A«/mi»«/math»'/>, then volume of nucleus<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAFIAAAAjCAYAAAAHUl3/AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAntJREFUeNrtmVFkW1EYx6+omqkxUbGHKpWH2kPlpSomZlTVxEyp6ENFlZnaQx7KHvYwU2FqqqpKn6aqRlWfqkrNVFWViOpDTZjqw15joiJmZP8jX/Q4zm3uvedq7o3vx5/cc29P7/nnnPN934llBZM0VLcYI3qgSzbSnHVolo004xn0nT6zkR7phi6gfjbSjM/QO+majfTAEHSitLGRHjiD4gEzsk76C51DY2Ewst5C7WYQug7rLA3S0o5AZTbSjCi0Cs04/YNjKGFzb5j2iU4yskb/4zft0ftQr82WM+2m469QxuaeSJJHOyi4xTUTIw8tap59RPfeOO08Cy1p2lPQjw7LEl5DW0pbhibTXTPYEcKwXU37KeV5QWYOqraI/O+l5z9C80ofn6DcHd4UnL5MlyYyjWu+OTdpy30FjA2oD9qh2dZEXKc1z29Dr5Tl+xOKacYmZuKBVLo6QnT2QLouuO2gzfwiQ5tcKeY0KUFPaPKIyVKEJv18kW/QS/osOv7SxiTc7QzvouUtX9/Y5IT/lD5Tfg9O7BtvpbIt6oMZ90VSCYpJ6/ZITmZE89yi3y+Tpv1GRPAPIYvEU0rUzdBYWj0nOPR7C4tSlD5R9sowsKZUHwtUkaisaHLCpI3pRvxxk3wGLNAklAT7kJLvh1L7rhQH1KLjqcd9Xks+pAl2UVPWVqBNpb1ss9qSVCb6ZmQ7eEGDqFLeJtKTZQfBjlEQUXTCavxu0yRBiTDjAxW2wJwBqrQYj8QojSnZRFfGZZWUY0vMeEzpjChRn7Md5vSQmYwP1NgCc4Yo4DAuOLIa55/iDDFClY44lM2yNe4QB6t7tJRrVOmkwzSA/0n5sdxuEdVFAAAAsXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT5WPC9taT48bW8+PTwvbW8+PG1mcmFjPjxtbj40PC9tbj48bW4+MzwvbW4+PC9tZnJhYz48bWk+JiN4M0MwOzwvbWk+PG1zdXA+PG1pPlI8L21pPjxtbj4zPC9tbj48L21zdXA+PG1vPi48L21vPjwvbWF0aD614qs2AAAAAElFTkSuQmCC" class="Wirisformula" alt="V equals fraction numerator 4 over denominator 3 end fraction pi R to the power of 3 end exponent." width="82" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»V«/mi»«mo»=«/mo»«mfrac»«mrow»«mn»4«/mn»«/mrow»«mrow»«mn»3«/mn»«/mrow»«/mfrac»«mi»π«/mi»«msup»«mrow»«mi»R«/mi»«/mrow»«mrow»«mn»3«/mn»«/mrow»«/msup»«mo».«/mo»«/math»'/> Thus, <img src="data:image/png;base64,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" class="Wirisformula" alt="fraction numerator 4 over denominator 3 end fraction pi R to the power of 3 end exponent proportional to blank A blank o r blank R to the power of 3 end exponent proportional to blank A" width="156" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mfrac»«mrow»«mn»4«/mn»«/mrow»«mrow»«mn»3«/mn»«/mrow»«/mfrac»«mi»π«/mi»«msup»«mrow»«mi»R«/mi»«/mrow»«mrow»«mn»3«/mn»«/mrow»«/msup»«mo»∝«/mo»«mi» «/mi»«mi»A«/mi»«mi» «/mi»«mi»o«/mi»«mi»r«/mi»«mi» «/mi»«msup»«mrow»«mi»R«/mi»«/mrow»«mrow»«mn»3«/mn»«/mrow»«/msup»«mo»∝«/mo»«mi» «/mi»«mi»A«/mi»«/math»'/> Or<img src="data:image/png;base64,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" class="Wirisformula" alt="R blank proportional to blank A to the power of 1 divided by 3 end exponent" width="72" height="18" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»R«/mi»«mi» «/mi»«mo»∝«/mo»«mi» «/mi»«msup»«mrow»«mi»A«/mi»«/mrow»«mrow»«mn»1«/mn»«mo»/«/mo»«mn»3«/mn»«/mrow»«/msup»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="i e comma" width="20" height="15" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»i«/mi»«mi»e«/mi»«mo»,«/mo»«/math»'/>the radius of nucleus is directly proportional to the cube root(or <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAAjCAYAAACZ6FpfAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAKNJREFUeNpjYMAP1IC4FogvMFAIFgNxGhD/Z6ASGDVo1KBBYdB/LHgUDCbwn0w8CgYLcATibUD8DYh/APEtIJ4AxMKkGrQfiIOAmA1JzACId1DLpZ+oYYgSEN+gxABxIE6EhpMXNbJMAaVeEgTiACA+CcT21AgjHqhhVAE/qGGIHjTASQIHgTgUiFmAmAma0u8DcTypBtkC8RaoV35AU7oPPg0ArQs4erRAu/EAAABidEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1mcmFjPjxtbj4xPC9tbj48bW4+MzwvbW4+PC9tZnJhYz48L21hdGg+q+QgMwAAAABJRU5ErkJggg==" class="Wirisformula" alt="fraction numerator 1 over denominator 3 end fraction" width="18" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mn»3«/mn»«/mrow»«/mfrac»«/math»'/> power) of its mass number A. Aliter Nuclear radius <img src="data:image/png;base64,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" class="Wirisformula" alt="R equals R subscript 0 end subscript A to the power of 1 divided by 3 end exponent" width="84" height="22" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»R«/mi»«mo»=«/mo»«msub»«mrow»«mi»R«/mi»«/mrow»«mrow»«mn»0«/mn»«/mrow»«/msub»«msup»«mrow»«mi»A«/mi»«/mrow»«mrow»«mn»1«/mn»«mo»/«/mo»«mn»3«/mn»«/mrow»«/msup»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="therefore blank R proportional to blank A to the power of 1 divided by 3 end exponent" width="89" height="18" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»∴«/mo»«mi» «/mi»«mi»R«/mi»«mo»∝«/mo»«mi» «/mi»«msup»«mrow»«mi»A«/mi»«/mrow»«mrow»«mn»1«/mn»«mo»/«/mo»«mn»3«/mn»«/mrow»«/msup»«/math»'/>

The approximate nuclear radius is proportional to (<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAANCAYAAACdKY9CAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAIdJREFUeNpjYMAPChhIAOFA/AuIWYhRLAjEl4B4NxAHEKNhJhBHAnE8EE8hpNgSiLdA2eJAfBefYpB7zwCxLJLYOSDWwKWhHohL0MRagTgLm2INqGnowB6IN2HTcBiI/+PAGMGbBsQT8PhtORB7wTiS0DDnwaMhGdnAVUDsQyCopYH4FgM5AACEKxqdNkqvogAAAEl0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+QTwvbWk+PC9tYXRoPkHiA+IAAAAASUVORK5CYII=" class="Wirisformula" alt="A" width="12" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»A«/mi»«/math»'/> is the mass number and <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAANCAYAAACdKY9CAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAGhJREFUeNpjYEAAJiD+BcT/ceBfUDVEgUogLiFWcTgQTyFWsT0QryNWsQYQbwNiDmIUiwPxYSAWJUYxDxDvAGIlYhSDgm0TEFsT6+75QBxArOJaIC4iVnE8EE9iIAF8wJMkQJiNgVwAAH9HGSCb2mEsAAAASXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT5aPC9taT48L21hdGg+EiwamwAAAABJRU5ErkJggg==" class="Wirisformula" alt="Z" width="12" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»Z«/mi»«/math»'/> the atomic number)

Solution for the question - the approximate nuclear radius is proportional to ( a is the mass numberand z the atomic number) a^(1//3)   z^(1//3)   sqrtz

The approximate nuclear radius is proportional to ( a is the ma-Turito

Transition A <img src="data:image/png;base64,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" class="Wirisformula" alt="left parenthesis n equals infinity" width="50" height="16" style="vertical-align:-2px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»(«/mo»«mi»n«/mi»«mo»=«/mo»«mi»∞«/mi»«/math»'/> to 1) : Series limit of Lyman series Transition B (<img src="data:image/png;base64,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" class="Wirisformula" alt="n equals 5" width="38" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»n«/mi»«mo»=«/mo»«mn»5«/mn»«/math»'/> to <img src="data:image/png;base64,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" class="Wirisformula" alt="n equals 2" width="38" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»n«/mi»«mo»=«/mo»«mn»2«/mn»«/math»'/>) : Third spectral line of Balmer series Transition C (<img src="data:image/png;base64,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" class="Wirisformula" alt="n equals 5" width="38" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»n«/mi»«mo»=«/mo»«mn»5«/mn»«/math»'/> to <img src="data:image/png;base64,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" class="Wirisformula" alt="n equals 3" width="38" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»n«/mi»«mo»=«/mo»«mn»3«/mn»«/math»'/>) : Second spectral line of Paschen series

The energy levels of the hydrogen spectrum is shown in figure. There are some transition <img src="data:image/png;base64,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" class="Wirisformula" alt="A comma B comma C comma D" width="62" height="15" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»A«/mi»«mo»,«/mo»«mi»B«/mi»«mo»,«/mo»«mi»C«/mi»«mo»,«/mo»«mi»D«/mi»«/math»'/> and <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA8AAAANCAYAAAB2HjRBAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAGJJREFUeNpjYMAEP4D4Pxb8C4iZGPAAFSC+wEAmCADipeRqrgficnI1r4LaTha4hSOwpAlpBIXkF3JtNQfiveRqjgTiueRqngTEieRqXgfEHkSogwUiCniHI6RBmI2QZpIBAEr3IGzWcNkgAAAAU3RFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT5FPC9taT48bW8+LjwvbW8+PC9tYXRoPqrqpdwAAAAASUVORK5CYII=" class="Wirisformula" alt="E." width="15" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»E«/mi»«mo».«/mo»«/math»'/>Transition <img src="data:image/png;base64,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" class="Wirisformula" alt="A comma B" width="27" height="15" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»A«/mi»«mo»,«/mo»«mi»B«/mi»«/math»'/> and <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAANCAYAAACdKY9CAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAIZJREFUeNpjYMAOlIC4C4gvAPE3IH4IxM1ALIhNcQkQbwFiWyBmgorJAnEBEM9HV1wOxLMZiARqQHwXiFmI1dADtZZocA2IVYhVDPLcD1JMZwPiTwwkgi9AzEWKhrnQOCAayAPxOyCuRIpRDiD2gRrmgk0TKJQWQv3zH4g/APEaIPZiIBcAAHu0FfN1Pu0WAAAASXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT5DPC9taT48L21hdGg+Ib62qQAAAABJRU5ErkJggg==" class="Wirisformula" alt="C" width="12" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»C«/mi»«/math»'/> respectively represent <img 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Solution for the question - the energy levels of the hydrogen spectrum is shown in figure. there aresome transition a,b,c,d and e. transition a,b and 0 respecti

The energy levels of the hydrogen spectrum is shown in figure. -Turito

Solution for the question - in prokaryotes, chromatophores are internal membrane system that may become extensive and complex inphotosynthetic bacteriaincusion bodies lying free inside the cells for carrying out variousmetabolic activities

In prokaryotes, chromatophores are-Turito

Equation of sphere passing through the points (2,0,0),(0,2,0),(0,0,2) and having least possible radius is

Solution for the question - equation of sphere passing through the points (2,0,0),(0,2,0),(0,0,2) andhaving least possible radius is (x^(2)+y^(2)+z^(2))-(x+y+z)-2=0 '/>

Equation of sphere passing through the points (2,0,0),(0,2,0),(-Turito

A-mRNA, B-nucleus, C-Hormone receptor complex, D-hormone

Solution for the question - identify a to d and choose the correct combination a-dna, b-nucleus, c-hormone receptor complex, d-protein

Identify a to d and choose the correct combination -Turito

A <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAGCAYAAAD37n+BAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAFsE5mEQAAABBJREFUeNpjYEAF/3HgkQ0AQzgF+zqB0yoAAABQdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1vPiYjeDIwMTM7PC9tbz48L21hdGg+UIQAqAAAAABJRU5ErkJggg==" class="Wirisformula" alt="–" width="12" height="6" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»–«/mo»«/math»'/> GnRH B <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA0AAAAHCAYAAADTcMcaAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAGKUc3qwAAABJJREFUeNpjYECA/0TgUUAxAAAFGAj4Gd15qgAAAEl0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+LTwvbW8+PC9tYXRoPoRLzT8AAAAASUVORK5CYII=" class="Wirisformula" alt="minus" width="13" height="7" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»-«/mo»«/math»'/>LH/FSH C <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAAGCAYAAAD37n+BAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAFsE5mEQAAABBJREFUeNpjYEAF/3HgkQ0AQzgF+zqB0yoAAABQdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1vPiYjeDIwMTM7PC9tbz48L21hdGg+UIQAqAAAAABJRU5ErkJggg==" class="Wirisformula" alt="–" width="12" height="6" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»–«/mo»«/math»'/> Oestrogen or Progesterone D <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA0AAAAHCAYAAADTcMcaAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAGKUc3qwAAABJJREFUeNpjYECA/0TgUUAxAAAFGAj4Gd15qgAAAEl0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+LTwvbW8+PC9tYXRoPoRLzT8AAAAASUVORK5CYII=" class="Wirisformula" alt="minus" width="13" height="7" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»-«/mo»«/math»'/> Uterus

Choose the correct combination of labelling for the hormonal control of female reproductive system. <img src="data:image/png;base64,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" 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Solution for the question - choose the correct combination of labelling for the hormonal control offemale reproductive system. a gnrh, b acth, c lh, d uterus

Choose the correct combination of labelling for the hormonal co-Turito

The plasma membrane consists of glycoproteins. In Golgi bodies, glycosylation of proteins takes place, <img src="data:image/png;base64,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" class="Wirisformula" alt="i. e. comma" width="31" height="15" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»i«/mi»«mo».«/mo»«mi»e«/mi»«mo».«/mo»«mo»,«/mo»«/math»'/> addition of carbohydrate to produce glycoproteins

Solution for the question - the rer in the cell synthesised protein which would be later used inbuilding the plasma membrane. but it is observed that the protei

The rer in the cell synthesised protein which would be later us-Turito

A-Outer membrane, B-Inner membrane, C-Matrix, D-Inter-membrane space, E-Cristae

Solution for the question - go through the sectional view of a mitochondrion showing the differentparts and identify the structures a to e a-outer membrane, b-inner membrane, c-crista, d-matrix, e-inter-membranespace

Go through the sectional view of a mitochondrion showing the di-Turito

A-Centromere, B-Satellite, C-Secondary constriction

Which of the following is the correct representation of <img src="data:image/png;base64,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" class="Wirisformula" alt="A comma blank B" width="31" height="15" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»A«/mi»«mo»,«/mo»«mi» «/mi»«mi»B«/mi»«/math»'/> and <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAwAAAANCAYAAACdKY9CAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAIZJREFUeNpjYMAOlIC4C4gvAPE3IH4IxM1ALIhNcQkQbwFiWyBmgorJAnEBEM9HV1wOxLMZiARqQHwXiFmI1dADtZZocA2IVYhVDPLcD1JMZwPiTwwkgi9AzEWKhrnQOCAayAPxOyCuRIpRDiD2gRrmgk0TKJQWQv3zH4g/APEaIPZiIBcAAHu0FfN1Pu0WAAAASXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT5DPC9taT48L21hdGg+Ib62qQAAAABJRU5ErkJggg==" class="Wirisformula" alt="C" width="12" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»C«/mi»«/math»'/> in the given figure of a chromosome? <img src="data:image/png;base64,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" 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Solution for the question - which of the following is the correct representation of a,b and 0 in thegiven figure of a chromosome? a-centriole, b-satellite, c-secondary constriction

Which of the following is the correct representation of a,b and-Turito

A – Plasmodesmata B – Rough Endoplasmic Reticulum C – Golgi apparatus D – Mitochondrion E – Ribosomes

Solution for the question - the following diagram shows some of the missing structures in a plant cell(a-e). identify the structures a-plasmodesmata, b-smooth endoplasmic reticulum, c-golgi apparatus,d-mitochondrion, e-ribosomes