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A string of length <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAoAAAANCAYAAACQN/8FAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAFZJREFUeNpjYMAE34CYiYEAUAHiSwxEgAAgXk6MwnogLidG4SqoqQTBLSCWJqQI5NMvxJhmDsT7iVEYCcTziVE4CYgTiVG4Dog9iFH4Doj/48BsDMQCAHlSEYZSh/nGAAAASXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT5MPC9taT48L21hdGg+Bs5jnAAAAABJRU5ErkJggg==" class="Wirisformula" alt="L" width="10" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»L«/mi»«/math»'/> is fixed at one end and the string makes <img src="data:image/png;base64,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" class="Wirisformula" alt="fraction numerator 2 over denominator pi end fraction" width="21" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mfrac»«mrow»«mn»2«/mn»«/mrow»«mrow»«mi»π«/mi»«/mrow»«/mfrac»«/math»'/> rev/s around the vertical axis through, the fixed and as shown in the figure, then tension in the string is <img src="data:image/png;base64,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" alt="" />

Solution for the question - a string of length l is fixed at one end and the string makes (2)/(pi)rev/s around the vertical axis through, the fixed and as shown

A string of length l is fixed at one end and the string makes (-Turito

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A thin prism <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABIAAAARCAYAAADQWvz5AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAKBJREFUeNpjYMAEP4D4PxR/AeJVQOzIQCJQAeILSHw2IHYB4vtArEWKQQFAvBSLeDIQl5BiUD0ODR1AnEOKQaDw8EMTEwXiW0AsTIpBIA2SSHxjID5KamAzAfEfaGy9gxrQjGYwUcAciPczUAFEAvF8ItSpAXEtWjJBAZOAOI0IgxZD1f3HpWAdEHuR4AOcBoECmIMaBpEKRg3CbwA6ZgAAJNEmhga+DpYAAABgdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1zdWI+PG1pPlA8L21pPjxtbj4xPC9tbj48L21zdWI+PC9tYXRoPkR9VUQAAAAASUVORK5CYII=" class="Wirisformula" alt="P subscript 1 end subscript" width="18" height="17" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msub»«mrow»«mi»P«/mi»«/mrow»«mrow»«mn»1«/mn»«/mrow»«/msub»«/math»'/> with angle <img src="data:image/png;base64,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" class="Wirisformula" alt="6 to the power of ring operator end exponent" width="22" height="16" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msup»«mrow»«mn»6«/mn»«/mrow»«mrow»«mo»∘«/mo»«/mrow»«/msup»«/math»'/> and made from glass of refractive index 1.54 is combined with another thin prism <img src="data:image/png;base64,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" class="Wirisformula" alt="P subscript 2 end subscript" width="18" height="17" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msub»«mrow»«mi»P«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msub»«/math»'/> of refractive index 1.72 to produce dispersion without deviation. The angle of prism <img src="data:image/png;base64,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" class="Wirisformula" alt="P subscript 2 end subscript" width="18" height="17" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msub»«mrow»«mi»P«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msub»«/math»'/> will be

Solution for the question - a thin prism p_(1) with angle 6^(@) and made from glass of refractive index1.54 is combined with another thin prism p_(2) of refract

A thin prism p_(1) with angle 6^(@) and made from glass of refr-Turito

For total internal reflection <img src="data:image/png;base64,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" class="Wirisformula" alt="theta greater than C" width="39" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»θ«/mi»«mo»§gt;«/mo»«mi»C«/mi»«/math»'/> <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABQAAAAKCAYAAAC0VX7mAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAADlJREFUeNpjYCANlAAxHwMVQTUQPwRia1I0/ScStwIxE7VcOhdq6FJqurCDGi4kKwwJxTIPwyhABgA3dxtvdcXJJQAAAFB0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+JiN4MjFEMjs8L21vPjwvbWF0aD5WOBRoAAAAAElFTkSuQmCC" class="Wirisformula" alt="rightwards double arrow" width="20" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»⇒«/mo»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="sin invisible function application theta greater than sin invisible function application C rightwards double arrow sin invisible function application theta greater than fraction numerator 1 over denominator mu end fraction" width="174" height="38" style="vertical-align:-15px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mrow»«mrow»«mi»sin«/mi»«/mrow»«mo»⁡«/mo»«mrow»«mi»θ«/mi»«/mrow»«/mrow»«mo»§gt;«/mo»«mrow»«mrow»«mi»sin«/mi»«/mrow»«mo»⁡«/mo»«mrow»«mi»C«/mi»«/mrow»«/mrow»«mo»⇒«/mo»«mrow»«mrow»«mi»sin«/mi»«/mrow»«mo»⁡«/mo»«mrow»«mi»θ«/mi»«/mrow»«/mrow»«mo»§gt;«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mi»μ«/mi»«/mrow»«/mfrac»«/math»'/> or <img src="data:image/png;base64,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" class="Wirisformula" alt="mu greater than fraction numerator 1 over denominator sin invisible function application theta end fraction rightwards double arrow mu greater than fraction numerator 1 over denominator sin invisible function application 4 5 to the power of o end exponent end fraction rightwards double arrow mu greater than square root of 2 rightwards double arrow mu greater than 1.41" width="328" height="38" style="vertical-align:-15px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»μ«/mi»«mo»§gt;«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mrow»«mrow»«mi»sin«/mi»«/mrow»«mo»⁡«/mo»«mrow»«mi»θ«/mi»«/mrow»«/mrow»«/mrow»«/mfrac»«mo»⇒«/mo»«mi»μ«/mi»«mo»§gt;«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mrow»«mrow»«mi»sin«/mi»«/mrow»«mo»⁡«/mo»«mrow»«mn»4«/mn»«/mrow»«/mrow»«msup»«mrow»«mn»5«/mn»«/mrow»«mrow»«mi»o«/mi»«/mrow»«/msup»«/mrow»«/mfrac»«mo»⇒«/mo»«mi»μ«/mi»«mo»§gt;«/mo»«msqrt»«mn»2«/mn»«/msqrt»«mo»⇒«/mo»«mi»μ«/mi»«mo»§gt;«/mo»«mn»1.41«/mn»«/math»'/>

A triangular prism of glass is shown in the figure. A ray incident normally to one face is totally reflected, if <img src="data:image/png;base64,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" class="Wirisformula" alt="theta equals 4 5 to the power of o end exponent" width="56" height="15" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»θ«/mi»«mo»=«/mo»«mn»4«/mn»«msup»«mrow»«mn»5«/mn»«/mrow»«mrow»«mi»o«/mi»«/mrow»«/msup»«/math»'/>. The index of refraction of glass is <img src="data:image/png;base64,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" 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Solution for the question - a triangular prism of glass is shown in the figure. a ray incident normallyto one face is totally reflected, if theta=45^(@) . the i

A triangular prism of glass is shown in the figure. a ray incid-Turito

Because in dispersion of white light, the rays of different colours are not parallel to each other. Also deviation takes place in same direction.

Which of the following diagrams, shows correctly the dispersion of white light by a prism

Solution for the question - which of the following diagrams, shows correctly the dispersion of whitelight by a prism

Which of the following diagrams, shows correctly the dispersion-Turito

A ray of light incident normally on an isosceles right angled prism travels as shown in the figure. The least value of the refractive index of the prism must be <img 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" alt="" />

Solution for the question - a ray of light incident normally on an isosceles right angled prism travelsas shown in the figure. the least value of the refractive

A ray of light incident normally on an isosceles right angled p-Turito

From figure <img src="data:image/png;base64,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" class="Wirisformula" alt="A equals r subscript 1 end subscript plus c equals r subscript 1 end subscript plus sin to the power of negative 1 end exponent invisible function application open parentheses fraction numerator 1 over denominator mu end fraction close parentheses" width="196" height="39" style="vertical-align:-15px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»A«/mi»«mo»=«/mo»«msub»«mrow»«mi»r«/mi»«/mrow»«mrow»«mn»1«/mn»«/mrow»«/msub»«mo»+«/mo»«mi»c«/mi»«mo»=«/mo»«msub»«mrow»«mi»r«/mi»«/mrow»«mrow»«mn»1«/mn»«/mrow»«/msub»«mo»+«/mo»«mrow»«mrow»«msup»«mrow»«mi»sin«/mi»«/mrow»«mrow»«mo»-«/mo»«mn»1«/mn»«/mrow»«/msup»«/mrow»«mo»⁡«/mo»«mrow»«mfenced separators=¨|¨»«mrow»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mi»μ«/mi»«/mrow»«/mfrac»«/mrow»«/mfenced»«/mrow»«/mrow»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="rightwards double arrow r subscript 1 end subscript equals 75 minus sin to the power of negative 1 end exponent invisible function application open parentheses fraction numerator 1 over denominator mu end fraction close parentheses" width="165" height="39" style="vertical-align:-15px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»⇒«/mo»«msub»«mrow»«mi»r«/mi»«/mrow»«mrow»«mn»1«/mn»«/mrow»«/msub»«mo»=«/mo»«mn»75«/mn»«mo»-«/mo»«mrow»«mrow»«msup»«mrow»«mi»sin«/mi»«/mrow»«mrow»«mo»-«/mo»«mn»1«/mn»«/mrow»«/msup»«/mrow»«mo»⁡«/mo»«mrow»«mfenced separators=¨|¨»«mrow»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mi»μ«/mi»«/mrow»«/mfrac»«/mrow»«/mfenced»«/mrow»«/mrow»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="rightwards double arrow 75 minus 45 equals 3 0 to the power of o end exponent" width="122" height="15" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»⇒«/mo»«mn»75«/mn»«mo»-«/mo»«mn»45«/mn»«mo»=«/mo»«mn»3«/mn»«msup»«mrow»«mn»0«/mn»«/mrow»«mrow»«mi»o«/mi»«/mrow»«/msup»«/math»'/> From Snell’s law At B <img src="data:image/png;base64,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" class="Wirisformula" alt="mu equals fraction numerator sin invisible function application i over denominator sin invisible function application r subscript 1 end subscript end fraction rightwards double arrow square root of 2 equals fraction numerator sin invisible function application i over denominator sin invisible function application 3 0 to the power of o end exponent end fraction" width="197" height="40" style="vertical-align:-17px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»μ«/mi»«mo»=«/mo»«mfrac»«mrow»«mrow»«mrow»«mi»sin«/mi»«/mrow»«mo»⁡«/mo»«mrow»«mi»i«/mi»«/mrow»«/mrow»«/mrow»«mrow»«mrow»«mrow»«mi»sin«/mi»«/mrow»«mo»⁡«/mo»«mrow»«msub»«mrow»«mi»r«/mi»«/mrow»«mrow»«mn»1«/mn»«/mrow»«/msub»«/mrow»«/mrow»«/mrow»«/mfrac»«mo»⇒«/mo»«msqrt»«mn»2«/mn»«/msqrt»«mo»=«/mo»«mfrac»«mrow»«mrow»«mrow»«mi»sin«/mi»«/mrow»«mo»⁡«/mo»«mrow»«mi»i«/mi»«/mrow»«/mrow»«/mrow»«mrow»«mrow»«mrow»«mi»sin«/mi»«/mrow»«mo»⁡«/mo»«mrow»«mn»3«/mn»«/mrow»«/mrow»«msup»«mrow»«mn»0«/mn»«/mrow»«mrow»«mi»o«/mi»«/mrow»«/msup»«/mrow»«/mfrac»«/math»'/> <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/generalfeedback/487069/1/937338/Picture17.png" alt="" width="110" height="96" />

Solution for the question - a ray of monochromatic light is incident on one refracting face of a prismof angle 75^(@) . it passes through the prism and is incid

A ray of monochromatic light is incident on one refracting face-Turito

By formula <img src="data:image/png;base64,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" class="Wirisformula" alt="delta equals left parenthesis n minus 1 right parenthesis A rightwards double arrow 34 equals left parenthesis n minus 1 right parenthesis A" width="204" height="16" style="vertical-align:-2px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»δ«/mi»«mo»=«/mo»«mo»(«/mo»«mi»n«/mi»«mo»-«/mo»«mn»1«/mn»«mo»)«/mo»«mi»A«/mi»«mo»⇒«/mo»«mn»34«/mn»«mo»=«/mo»«mo»(«/mo»«mi»n«/mi»«mo»-«/mo»«mn»1«/mn»«mo»)«/mo»«mi»A«/mi»«/math»'/> and in the second position <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAGcAAAAjCAYAAACJiBSDAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAAq9JREFUeNrtm8FnHHEUx38iIiqXqIhVK0RU5BBhVUTVXqKH6CG3tSp6KBURkUOuUT2ElVNUlcghIocSERURISKqokJF5VARIv9BD1UVETbv6XdjTOY3Mzo7v3m73ocv67fL/Oa9+b3fe+83a4ySFbNqApmUSNekVjWFLDpJp6R90riaQxbLpDLpFemDmkMOI6QdfO4mXahJZMD7y3dS3jN2QupP42LD8Pyw2j0Wb0lzvrEF0lS9L9SPDS2nNo9tr5OA8SJpW82TLV9JVYsaMqXm5V4RPL9KzJD0hrQU8v0n0lgjOWaQ9K0B5nmEudrIoabpCPnN6wjn3dGDH/4g/SXdeJZei+ObHhJg/MekedgjiAJClo0N0ouIazwinUdNpIt0CU8+yNAgQ3COBNYRlqoR+0kh7YkUhRhlkTQtLHyFOWfG1d74BU/LqOMw5mWP9CykTuDKehVh9xeMk6VzuOo/cJmFbCDOFhLeUJSC+E1qs8TvGTimiIeH4/WVgzAc5pw2zDl1uBnXh895OGjA8cq5sYyfI/774dXzMEPnGCRMqfLO45gafO6wJsA5vEr+BIy3IrzVe/UmdU41oe6lc8cBF32eoL1Qz7DG/btDS7w/zHjPST2slZAI+JkkfXS8crhn99Q3VsZeY2KON1VCUIJR/E/ET9ITAan0e9RfJua4S+dMY86pkUfWM4H4zp2CXdy8hCJ0ywT3n2zjLp3jpAjlmzzDRC4c1Q82uK826MvI2i2ZWnvKTgnbJ6PaN01JszQ+a/AeuonE4RolystGdtCkkX1ksGipu2ydF05eat3pATi2bBSR8L5+qmaQy5WaQCYjRs7RiOKBM8zjgGJbyRh+Hfez+dcaUwTRC8f0qSlkwe+urZhsXwFQAuDTWz4s1L98CGTHpPROtJKc/zrsuwWGvL2uFCEgSwAAAMp0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bXN1cD48bWk+JiN4M0I0OzwvbWk+PG1pPiYjeEI0OzwvbWk+PC9tc3VwPjxtbz49PC9tbz48bW8+KDwvbW8+PG1pPm48L21pPjxtbz4tPC9tbz48bW4+MTwvbW4+PG1vPik8L21vPjxtZnJhYz48bWk+QTwvbWk+PG1uPjI8L21uPjwvbWZyYWM+PC9tYXRoPpfDtLcAAAAASUVORK5CYII=" class="Wirisformula" alt="delta to the power of ´ end exponent equals left parenthesis n minus 1 right parenthesis fraction numerator A over denominator 2 end fraction" width="103" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msup»«mrow»«mi»δ«/mi»«/mrow»«mrow»«mi»´«/mi»«/mrow»«/msup»«mo»=«/mo»«mo»(«/mo»«mi»n«/mi»«mo»-«/mo»«mn»1«/mn»«mo»)«/mo»«mfrac»«mrow»«mi»A«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«/math»'/> <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABEAAAAKCAYAAABSfLWiAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAACBJREFUeNpjYCAM/kMxRYAqhowC/AEZAJVbThdDBgYAAO75C+VyngYIAAAAUHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbz4mI3gyMjM0OzwvbW8+PC9tYXRoPhpvPpoAAAAASUVORK5CYII=" class="Wirisformula" alt="therefore" width="17" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»∴«/mo»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="fraction numerator 34 over denominator delta to the power of ´ end exponent end fraction equals fraction numerator left parenthesis n minus 1 right parenthesis A over denominator left parenthesis n minus 1 right parenthesis fraction numerator A over denominator 2 end fraction end fraction" width="118" height="51" style="vertical-align:-26px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mfrac»«mrow»«mn»34«/mn»«/mrow»«mrow»«msup»«mrow»«mi»δ«/mi»«/mrow»«mrow»«mi»´«/mi»«/mrow»«/msup»«/mrow»«/mfrac»«mo»=«/mo»«mfrac»«mrow»«mo»(«/mo»«mi»n«/mi»«mo»-«/mo»«mn»1«/mn»«mo»)«/mo»«mi»A«/mi»«/mrow»«mrow»«mo»(«/mo»«mi»n«/mi»«mo»-«/mo»«mn»1«/mn»«mo»)«/mo»«mfrac»«mrow»«mi»A«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«/mrow»«/mfrac»«/math»'/> or <img src="data:image/png;base64,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" class="Wirisformula" alt="delta to the power of ´ end exponent equals fraction numerator 34 over denominator 2 end fraction equals 1 7 to the power of o end exponent" width="108" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msup»«mrow»«mi»δ«/mi»«/mrow»«mrow»«mi»´«/mi»«/mrow»«/msup»«mo»=«/mo»«mfrac»«mrow»«mn»34«/mn»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«mo»=«/mo»«mn»1«/mn»«msup»«mrow»«mn»7«/mn»«/mrow»«mrow»«mi»o«/mi»«/mrow»«/msup»«/math»'/>

A light ray is incident upon a prism in minimum deviation position and suffers a deviation of 34°. If the shaded half of the prism is knocked off, the ray will <img 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WNzc5PTp09TVVWFzWbDYDA8dWdaCMHKygp3797dOocqGWZ9d4JGoyEvLw+TyUR/fz+HDh0iOzs74Ub4kiIc4XAYr9dLT08PXV1drK2tUVxcTF1dHY2NjWRnZ6PT6X7QXy+/38/Y2Bj9/f28+eab5OTkxPBfkFyEEGRnZ1NbW8vVq1c5f/48NpvtWwc84llChyMcDrO6uorH42FgYID+/n7S0tI4cuQIR44cea5TBz0eD11dXVtDksl8cEIspKWlYTKZyMnJ4ebNmxQXF8tw7ARFUVhfX2dlZYXOzk76+voQQlBbW8u5c+ee+06MYDDIwMAAPT09/P73vyc7OzuK1e8OoVCIjIwMTpw4wV/+8hdefPFFDAZDQo1cJU6l/xEOh9nY2OBvf/sbHR0dGAwGWlpaOH36NCUlJVF5r/V4PIyOjmKxWKivr5d9jWek0+nIy8vDaDTS2dmJyWSiqKhI7bKeWsKEQ1EUlpeX6e7u5p///Cc+n48LFy7Q0tKCxWIhMzMzKsEQQnDv3j2mp6d59913SUlJSciRlngQWZT44x//mH/9619UVVVRWFiYMD/PuA6HEAJFUXj06BHDw8O0t7ezvLzM0aNH2bdvHzU1NeTl5UW1qX7w4AGTk5OUlZVRU1OTML/IeCSEQKPRkJ+fT15eHmNjY9hsNgoLC9Uu7anEbTiCwSCPHz/G6XTS09OD2+2mpKSEl19+mYMHD5KXlxf11x1FUbDb7SwuLnLx4kXZ14gSnU7HkSNHcDqdW5OCiTCsG1fhiLQUkREoh8PBnTt3yMjI4NixYxw6dChmK2IVRWFtbQ273U5paSn79u1LiF9gIojMmrtcLvr6+qioqMBoNKpd1veKm3BEJvBWVla4du0aX331FVlZWVy8eJH9+/dTVFQU09Ww4XCYqakpPB4Ply5dIj8/P2bP2m0URSErK4vi4mIcDgeHDx8mJycn7l9Z4yIc4XCY9fV12trati5GuXDhAufPn98a/ov1D9Lr9fLFF19QXl5OVVWVXJYeZZFZ8+npae7fv781KRjPAYlJOIQQW7vsIlfzKoqCoihb/x2+7lesr6/jdru5d+8eDx484OTJkzQ2NlJeXr5jBzOHQiEePnxIR0cHv/71rxN2oVw8E0JQVFTE3r176e7u5sKFCxQWFsb1MHnMWg6/38/S0hKzs7MsLi6ytLTExsbG1majcDiMz+cjEAigKApVVVUcPXr0vzYc7ZSHDx/S1taG1WrFZrORnp6+Y8/eTdLS0sjPzyctLY22tjYuXbr0jR2X8SQm4dBoNGi1WjY2NpiZmcFut+NwOJicnGRhYYFgMEhKSgolJSW0trby0ksvUV9fr8qRLoFAgImJCdrb2/nFL36xK64RUIuiKBiNRmpra2lra+PMmTOkpaXF7ax5zKpKS0ujvLycwsJCmpqasNvtfPDBB/T29uLz+di7dy8//elPef3117Farao1r0tLSzgcDnJycmhpaYnrv2SJLnKvYF5eHuFwmI6ODs6cOYPJZFK7tG8Vsz+RGo1may92f38/77//Pjdu3ABAr9fzs5/9jDfffJPy8nLVghHZAut0OnnjjTfIyMiQfY0YE0KQk5PDiy++yOeff87Dhw/j9vKbmLUcm5ubjI2N8ec//xm73Y7RaOTixYsMDAyQn5/Pm2++qXrHd35+nqGhIYxGI83NzXHbvCeblJQUcnNz0Wq1OJ1OLBYLubm5apf1DVH9NAghCIVCTE9P43A46OzsxOfz8dprr9HU1MTMzAxer5e33noLm82m6jJwRVEYHx/H4/HQ0tKSEOPuyUKj0ZCTk0NdXR0Oh4Pa2lpycnLirq8XlXBEQrGyssLIyMjWsGxFRQWvvfYalZWVWzPf586d4+TJk2RlZan2YYwcED0wMEB6ero8EFoFOp2OPXv20NnZidPpxGq1xl1/77k+EZFQbGxsMDk5SW9vL93d3eh0Os6ePcsLL7yAyWRCo9GwvLyMxWLh0KFDqs8+K4qCx+PB5XLR2tqaUMuok4UQApPJRH5+Pg6Hg8bGxri7zuGZwxFZ7jE7O0tfXx9ffvkla2trvP3225w6deob20qzs7OpqamJizmEUCjErVu3SE9PZ9++fXKBoQqEEKSlpZGbm8vY2Bi9vb1xd7fHM4VDCIHH4+HmzZt0dXURDAZpbW3l1KlTFBQUfGtfIjU1FaPRqPpfhsjW2ra2Nt5+++2EPnQs0YXDYSorK1lbW+P27ducPn16600jHjx1OCIz2/Pz89y4cYPZ2VkURaGpqYn6+nrKy8sxGo3bJl+j0cTFP/rRo0d88cUXmEwm9u3blxRH5SeqyLyH2WxmdnaW27dv86Mf/Shu1rU9VTiCwSCzs7NbM90LCwtUVVVx5MgRysrKMBgMCbF5PhQKMTMzw+XLl3nnnXfifm3PbhAOhykoKKC0tJRr165x4sQJcnNz4+L3sm04Ip1tr9fL+Pg47e3tjI+PYzAYuHDhAs3NzXE5/PZdHj9+jN1uRwjB4cOHE2JPQbITQpCVlYXZbGZgYIC+vj6OHTsWFy36N8IRWTXr8/nweDz09vZit9sJBAKcOHGCV155JSHPcFIUhampKXp7e3nnnXfIy8uLi9c86evfTeRm3s8//5zq6uq4uPzmG+EIBoO4XC7u3LlDT08P8PXeimPHjmEymRJ2PmB9fR2n00kwGOT06dNyqUic0ev1FBQU0N/fj8vlIi8vT/V5Dx38/2niS0tLXLlyhcHBQYxGI+fOnaO6uhqr1UpWVlZcvAc+K7fbjcPh4ODBg3I2PA5pNBrMZjOlpaXcu3ePiooK1ec9dJF9F+3t7YyNjaHVamlsbKS+vp6Kigqys7MT/ngav9/PwMAAAA0NDd+4nEaKD3q9nvLycoaHhxkfH6eoqEjVeTHd/fv36enpYXx8HKvVSmtrK/v378dgMCTNB2hxcZHOzk7q6+vlNQJxTAiB1WplbGyMvr4+6urq1A3H5cuXMRqNW8s9ku2VI3JIG0BlZWXc7h2Qvn61ys7OJj8/n6WlJYaHh1W961174sQJfvWrX/GTn/wkLmawoykyHP2Pf/yD+vp6Ghoa1C5J+g6RJUmHDh1CURTa2toIBoOq1aM9d+5cXK6ljwav18unn36K0Wikrq4uIYegd6PU1FRKSkoIhUJbrb4atJmZmQk9CrUdRVFYWVnhr3/9Ky0tLVRUVCTsMPRuoygKFRUVZGVlce3aNYLBoCq7BbXJ9Br1pPX19a3Z8MbGxrha0CZ9t8jlN2azmdXVVfr7+wkEAjteR+Ks/fgBFEVhaWmJu3fv8uKLL2K1WmWrkYCKi4vJzc3l6tWreL3erTPQdkpShsPv9zM6Osra2hqnT59OuDVg0tcjV5mZmVgsFjweD9PT0zveOU+6T4wQguXlZRwOBxaLhfLyctlqJCAhBCkpKVutfm9vL2traztaQ9KFQ1EUBgcHefz4MYcPH47apTbSztNoNOj1eiorK5mYmGBqampHW4+k+9Ssrq7S29uLwWCgrq5OBiOBRS6/sdlsrK2tMTIygtfr3bHnJ90np6enh7W1NaqrqykoKFC7HOk5aTQaDAYD+fn5TE5OMj4+vmPDukkTDiEEm5ubtLW1UVhYSENDQ1LO3+w2kRXjzc3NrKys0NPTg9/v35FnJ004gsEgHR0drK6uUltby549e9QuSYoSIQQGgwGDwYDb7cbpdO7Ic5MiHEIIvF4vn3zyCTU1NdTU1MhWI8mEQiEaGxvRaDR0dHQQCoVi/nqVFOHw+XwMDQ3x+PFj6urqKCgokLPhSSg7Oxuj0cjs7Cyjo6NblyDFSsKHQwjB6uoqnZ2d7Nu3j6qqqrg4OE6KPq1WS2lpKaFQiK6uLjY3N2PaeiR8OAKBwNbd4UePHlV1/b8UW5GRK6PRiMPhYG5ujlAoFLPnJfynaG1tjdHRUbKysqipqVH15HYptiKHwFVXV+P1enE4HGxsbMTseQkfjrGxMSYmJrZW3sqOeHKLrLnKz8+nv7+fhYWFmC1ITOhwrK+v09/fj6IoHDt2TK6h2gWEEOh0OpqampiamsLlcuHz+WLyrIQOh91uZ3Z2lsrKSkpKSmRfY5fQarXk5uZSVFTE0NAQ09PTsXlOTL5rjEUun7lz5w5paWkcPXpUthq7SOSe+6NHjzI5Ocnw8HBMZs0TNhwjIyM8ePCA0tJSKisr1S5JUoHJZEKv1+NyufB4PFH//gkZjmAwyOXLl7FYLLLV2MXC4TDHjh1jcXGRe/fuRX3OI+HC4ff7cblczM/PU1VVJfsau5zRaCQnJ4eZmRncbndUA5JQf3KFEGxsbHDnzh1MJhMHDhxQ/bBhtWk0GrRaLWlpaTFfThGPUlNTqaqqoru7m/7+fiwWS9Quv0mocIRCITweD/fv36euro5QKMTs7KzaZakmHA6zsbFBdnY2Op1uV75earVa8vLyALh79y7Nzc1Ru5QooX6awWCQiYkJBgcHt/aK78YPxJPcbjcZGRl8+umnu7Ll0Gg0+Hw+ZmZmWFhYwO12k5eXF5VwaIQap2U9o0h/48aNGwghUBRFlcO+4klaWtrWhqDdKvJqmZGRwdmzZykpKYnKq1VChSNy9u3m5qbapUhxSKvVotfro3ZlRkKFQ5J2khwDlaRtyHBI0jZkOCRpGzIckrQNGQ5J2oYMhyRtQ4ZDkrYhwyFJ25DhkKRtyHBI0jZkOCRpGzIckrQNGQ5J2oYMhyRtQ4ZDkrYhwyFJ25DhkKRtyHBI0jZkOCRpGzIckrQNGQ5J2oYMhyRtQ4ZDkrYhwyFJ25DhkKRtyHBI0jb+DyU5JpQ574ipAAAAAElFTkSuQmCC" 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Solution for the question - a light ray is incident upon a prism in minimum deviation position andsuffers a deviation of 34. if the shaded half of the prism is

A light ray is incident upon a prism in minimum deviation posit-Turito

A prism ABC of angle 30° has its face AC silvered. A ray of light incident at an angle of 45° at the face AB retraces its path after refraction at face AB and reflection at face AC. The refractive index of the material of the prism is <img src="data:image/png;base64,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" alt="" />

Solution for the question - a prism abc of angle 30 has its face ac silvered. a ray of light incidentat an angle of 45 at the face ab retraces its path after re

A prism abc of angle 30 has its face ac silvered. a ray of li-Turito

Is a band spectrum In the position of minimum deviation <img src="data:image/png;base64,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" class="Wirisformula" alt="2 i equals A plus delta subscript m end subscript" width="84" height="17" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mn»2«/mn»«mi»i«/mi»«mo»=«/mo»«mi»A«/mi»«mo»+«/mo»«msub»«mrow»«mi»δ«/mi»«/mrow»«mrow»«mi»m«/mi»«/mrow»«/msub»«/math»'/> or <img src="data:image/png;base64,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" class="Wirisformula" alt="delta subscript m end subscript equals 2 i minus A equals 90 minus 60 equals 3 0 to the power of o end exponent" width="203" height="19" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msub»«mrow»«mi»δ«/mi»«/mrow»«mrow»«mi»m«/mi»«/mrow»«/msub»«mo»=«/mo»«mn»2«/mn»«mi»i«/mi»«mo»-«/mo»«mi»A«/mi»«mo»=«/mo»«mn»90«/mn»«mo»-«/mo»«mn»60«/mn»«mo»=«/mo»«mn»3«/mn»«msup»«mrow»«mn»0«/mn»«/mrow»«mrow»«mi»o«/mi»«/mrow»«/msup»«/math»'/>

A ray of light passes through an equilateral glass prism in such a manner that the angle of incidence is equal to the angle of emergence and each of these angles is equal to 3/4 of the angle of the prism. The angle of deviation is

Solution for the question - a ray of light passes through an equilateral glass prism in such a mannerthat the angle of incidence is equal to the angle of emerge

A ray of light passes through an equilateral glass prism in suc-Turito

A small particle of mass <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABQAAAAKCAYAAAC0VX7mAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAItJREFUeNpjYECAeiAuB2JxIJ4ExC+B+DkQe0HlBYG4D4jfAfEnIK5kIABWQQ09A8SRQMwCxPJAfB+IJYH4IBCHQ8VlgfgH1HKc4BYQ74W6BBk8BeLZOMQlcRnGBMTfgJiLRHGcwByI91NBHA5AYTafCuJwAIrVNCqIw8E6pORBiTgcgNIWBxXEqQ8AXYkiEs5GGHkAAABYdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPm08L21pPjxtaT4mI3hBMDs8L21pPjwvbWF0aD4sjkv4AAAAAElFTkSuQmCC" class="Wirisformula" alt="m blank" width="20" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»m«/mi»«mi» «/mi»«/math»'/>is projected at an angle <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAANCAYAAAB/9ZQ7AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAJNJREFUeNpjYMAE1kC8DoifAvFBIDZnwAHMoQqZoHxRIL6LS/EFIJZGE9sBxHroCl2AeD4WA5YDsRe64GwgDsKiGOQsN3TBa0D8HwcWR1YI8tAnLKZiFQfp3ItFsSkQr8EVZOigHogT0QV5oMGGDASB+BwQs2EL4ytAnAdlawDxcSD2wRUhelDTfwHxJSD2Y6AEAAAtDR3FA6PhyAAAAE90RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+JiN4M0I4OzwvbWk+PC9tYXRoPpXIFCkAAAAASUVORK5CYII=" class="Wirisformula" alt="theta" width="11" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»θ«/mi»«/math»'/> with the <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAAKCAYAAABi8KSDAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAHFJREFUeNpjYECAZCDuYMAEzVA5DHAOiMWR+IlAPIUBB/AA4j4o2wWI9zIQALuB2B6ILwCxMCHFBUD8C4j1CCm0BuI1UKdE4lOoBMSbgJgLiHmA+AwuZ4gC8TY0SR8gXoyukA2I1wGxNBZDlkNDiHQAAJxHEBolHuC4AAAASXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT54PC9taT48L21hdGg+wQ7kJQAAAABJRU5ErkJggg==" class="Wirisformula" alt="x" width="11" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»x«/mi»«/math»'/>-axis with an initial velocity <img src="data:image/png;base64,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" class="Wirisformula" alt="v subscript 0 end subscript" width="17" height="14" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msub»«mrow»«mi»v«/mi»«/mrow»«mrow»«mn»0«/mn»«/mrow»«/msub»«/math»'/> in the <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAAKCAYAAABi8KSDAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAHFJREFUeNpjYECAZCDuYMAEzVA5DHAOiMWR+IlAPIUBB/AA4j4o2wWI9zIQALuB2B6ILwCxMCHFBUD8C4j1CCm0BuI1UKdE4lOoBMSbgJgLiHmA+AwuZ4gC8TY0SR8gXoyukA2I1wGxNBZDlkNDiHQAAJxHEBolHuC4AAAASXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT54PC9taT48L21hdGg+wQ7kJQAAAABJRU5ErkJggg==" class="Wirisformula" alt="x" width="11" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»x«/mi»«/math»'/>-<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAAMCAYAAACwXJejAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAHtJREFUeNpjYICAuUAczoAJCoC4FcaJB+IuNAVcQHwLiIVhAl5AvApNUT0Q1yILgFRfQeKLAvFdIOZAt/8bErsP6h4McBiIlaAYZAoTNkULgdgPiJcCcSwDDlAADYpLDHhAABD/h5qGE4AkjzMQANuA2BKfAh0g3oJLEgAnFhPGnhq2GgAAAEl0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+eTwvbWk+PC9tYXRoPhyYPaAAAAAASUVORK5CYII=" class="Wirisformula" alt="y" width="9" height="12" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»y«/mi»«/math»'/> plane as shown in the figure. <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKAAAAAqCAYAAAA05FCTAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAbSkFbcgAABPJJREFUeNrtnH9EXlEYx4+8Msl4JUkmkskkY+aVJGNmkmTM9NfMS3/MTDKSSWb6pz9mZsZkkpnIZCYZk2ReiWQmkzGzPzKJJJMk2vnquXY7nXPuj+5937rv8+HRe8859+nec5/3Oc95zrmvEEwxcxCBjhYpU1LWpMxLyXC3MvkywAwZXwkdV0r5yd3K5IuvUmqUsk9Smrhrzja3pLzTlM9Kafepo07KnJQd8nQHPjygc3ybPNkuDasXNOdelzKmKZ8IcI3MKaWevIubNimLAXQsSekMOAQfkPGNSKmlsntkhCqj9EVRwZB8gx/h2WfHFVuBBfI6Qc5PhzDAa0oZrmFPc+53l2dVpYof39lnwRVL3TR4IRtdUnJSugMaoJ92MMptTTtTOXMGGafh0An2m0PoKKehEt7qYoQGWEXxqMpVKe/50SWD+xSLwZN9NrTpkLJK0mHRNSBlOUIDdNIvKkMUMzIJoJ0e8oqUy5r6ZhqWK0jmLF7SFMeFNcByzSQpTUZeyo8uGZRRGuSjof4DzYwdWi1ts2SgURmgoC/GQ/rcQDFrBz+2ZLElpdFQt63MktUJgDMj3ZcyI6U6YgNsIi8Iz/pNeKd8mIShM4o97hYmX6geMMUpECafqDEgPk8n7SZ7T+E1qSsExUozTSww+6ykGXGi1mDvUEyR0tRhrTIX0/+16a6ngLdQxHnfYcCs84eUTdeMNBGk6UEjAdqlqTft1oiCOHUX8tpaRPDltKLltThcQ7wr5aVSNySOLjz3W/RgqHwiZZ28KabttZb2XrqHlDLnGEtDL+j//HENRfgiPSMPgQB9QNGH87B0hHzbbyWmEie4b53hzYpwy2lFGVtMux6QbofrpMEzqkyTYaTJGP2cZ2uj1k2SYSzRFyZFBv5LHOa95imUQPkFMjRnp8Z5cTR/dUkcJlfDXpuuH9nwApKih+negIjllQal3aqHJxNkEJNK2biPQNmmG/FOjXI8K45vO8L7CaOGcichO6LxiPjClIa8Nja8CIA3eaSUDYvDhXH3sLrjQ5dubXLe4wHadKt1znGZoV2Z5Xx83qLZo7t+2zLD9nvfGJ77QvT9QYLFFw1Cv2MCcZF7jTHjM5hW0yX4/NfjHJvujDi6nqkeBynPGDoqF/LadOmROfaAwfhisWB3OqabhlIvNjTB+LKPYXvcUjdmOQ5S3qkJD8QJrs02FLMh+qBHynNLvftFE7R74EMn4q1zruNB4b1Z0aYbk5msctxjaOdVDoNYDNhHfu9bpZW+3GyIBqppNlhuaZN1GSjSMm986H1K6ZwSivuQP5vxOMeme0qZwEwZJjR+y7FLuJeuL00TktaQ1xbEEIudCRpVu9ypBa99XDU043TSFWukxGvz4WPSP0jecN0jjWHTval4VPU4aHkdGcQ+GWPW416C3DcTwADzSSX3PyP43WGmgOD1ghWh32PAMLGDcI7fGy5SkJzHChBSZLuUlcDkqp+7hokbDHnzZGwpkj6ahHVx9zBxg0zEsKYc2Y1q7h4mbrBNrUIp87M8yjAn5orQJ8FN6+YMEynYyf1WU25aN2eYSMHmiwlNOYwyy93DxA12f2MZ1PmNGfxFCgZLi23cPUy+vCDee8HWOux6x6+Ybgh+xZUpEI2GYZlhIge73V+J//k+/JBkThx/14dhYgF7PbEhFzk/vCoxI8y/upVX/gE7MXr9j67vMwAAAUd0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+QTwvbWk+PG1pPnQ8L21pPjxtaT4mI3hBMDs8L21pPjxtaT5hPC9taT48bWk+JiN4QTA7PC9taT48bWk+dDwvbWk+PG1pPmk8L21pPjxtaT5tPC9taT48bWk+ZTwvbWk+PG1pPiYjeEEwOzwvbWk+PG1pPnQ8L21pPjxtbz4mbHQ7PC9tbz48bWZyYWM+PG1yb3c+PG1zdWI+PG1pPnY8L21pPjxtbj4wPC9tbj48L21zdWI+PG1pPnNpbjwvbWk+PG1vPiYjeDIwNjE7PC9tbz48bWk+JiN4M0I4OzwvbWk+PC9tcm93PjxtaT5nPC9taT48L21mcmFjPjxtbz4sPC9tbz48L21hdGg+ZX38mAAAAABJRU5ErkJggg==" class="Wirisformula" alt="A t blank a blank t i m e blank t less than fraction numerator v subscript 0 end subscript sin invisible function application theta over denominator g end fraction comma" width="160" height="42" style="vertical-align:-15px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»A«/mi»«mi»t«/mi»«mi» «/mi»«mi»a«/mi»«mi» «/mi»«mi»t«/mi»«mi»i«/mi»«mi»m«/mi»«mi»e«/mi»«mi» «/mi»«mi»t«/mi»«mo»§lt;«/mo»«mfrac»«mrow»«msub»«mrow»«mi»v«/mi»«/mrow»«mrow»«mn»0«/mn»«/mrow»«/msub»«mrow»«mrow»«mi»sin«/mi»«/mrow»«mo»⁡«/mo»«mrow»«mi»θ«/mi»«/mrow»«/mrow»«/mrow»«mrow»«mi»g«/mi»«/mrow»«/mfrac»«mo»,«/mo»«/math»'/> the angular momentum of the particle is <img src="data:image/png;base64,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" alt="" />

Solution for the question - a small particle of mass is projected at an angle theta with the x -axiswith an initial velocity grad_(theta) in the x - y plane as

A small particle of mass is projected at an angle theta with th-Turito

Solution for the question - the figures represent three cases of a ray passing through a prism of anglea. the case corresponding to minimum deviation is none of these

The figures represent three cases of a ray passing through a pr-Turito

If the normal at the point <img src="data:image/png;base64,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" class="Wirisformula" alt="straight P left parenthesis theta right parenthesis" width="30" height="16" style="vertical-align:-2px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi mathvariant=¨normal¨»P«/mi»«mo»(«/mo»«mi»§#952;«/mi»«mo»)«/mo»«/math»'/> to the ellipse <img src="data:image/png;base64,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" class="Wirisformula" alt="x squared over 14 plus y squared over 5 equals 1" width="97" height="39" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mn»14«/mn»«/mfrac»«mo»+«/mo»«mfrac»«msup»«mi»y«/mi»«mn»2«/mn»«/msup»«mn»5«/mn»«/mfrac»«mo»=«/mo»«mn»1«/mn»«/math»'/> intersects it again at the point <img src="data:image/png;base64,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" class="Wirisformula" alt="straight Q left parenthesis 2 theta right parenthesis" width="43" height="16" style="vertical-align:-2px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi mathvariant=¨normal¨»Q«/mi»«mo»(«/mo»«mn»2«/mn»«mi»§#952;«/mi»«mo»)«/mo»«/math»'/>, then <img src="data:image/png;base64,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" class="Wirisformula" alt="cos space theta" width="41" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»cos«/mi»«mo»§#160;«/mo»«mi»§#952;«/mi»«/math»'/> is

Solution for the question - if the normal at the pointto the ellipseintersects it again at thepoint, thenis none of these.3/4-2/32/3

If the normal at the pointto the ellipseintersects it a-Turito

If it is being hit then <img src="data:image/png;base64,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" class="Wirisformula" alt="d equals v subscript 0 end subscript t plus fraction numerator 1 over denominator 2 end fraction a t to the power of 2 end exponent equals left parenthesis u cos invisible function application theta right parenthesis t" width="193" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»d«/mi»«mo»=«/mo»«msub»«mrow»«mi»v«/mi»«/mrow»«mrow»«mn»0«/mn»«/mrow»«/msub»«mi»t«/mi»«mo»+«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«mi»a«/mi»«msup»«mrow»«mi»t«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«mo»=«/mo»«mo»(«/mo»«mi»u«/mi»«mrow»«mrow»«mi»cos«/mi»«/mrow»«mo»⁡«/mo»«mrow»«mi»θ«/mi»«/mrow»«/mrow»«mo»)«/mo»«mi»t«/mi»«/math»'/> or <img src="data:image/png;base64,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" class="Wirisformula" alt="t equals fraction numerator u cos invisible function application theta minus v subscript 0 end subscript over denominator a divided by 2 end fraction" width="114" height="40" style="vertical-align:-13px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»t«/mi»«mo»=«/mo»«mfrac»«mrow»«mi»u«/mi»«mrow»«mrow»«mi»cos«/mi»«/mrow»«mo»⁡«/mo»«mrow»«mi»θ«/mi»«/mrow»«/mrow»«mo»-«/mo»«msub»«mrow»«mi»v«/mi»«/mrow»«mrow»«mn»0«/mn»«/mrow»«/msub»«/mrow»«mrow»«mi»a«/mi»«mo»/«/mo»«mn»2«/mn»«/mrow»«/mfrac»«/math»'/> <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/generalfeedback/487051/1/937284/Picture43.png" alt="" width="155" height="122" /> <img src="data:image/png;base64,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" class="Wirisformula" alt="therefore blank t equals fraction numerator 600 cross times fraction numerator 1 over denominator 2 end fraction minus 250 over denominator 10 end fraction equals 5 blank s" width="207" height="49" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»∴«/mo»«mi» «/mi»«mi» «/mi»«mi»t«/mi»«mo»=«/mo»«mfrac»«mrow»«mn»600«/mn»«mo»×«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«mo»-«/mo»«mn»250«/mn»«/mrow»«mrow»«mn»10«/mn»«/mrow»«/mfrac»«mo»=«/mo»«mn»5«/mn»«mi» «/mi»«mi»s«/mi»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="H equals open parentheses u sin invisible function application theta close parentheses t minus fraction numerator 1 over denominator 2 end fraction cross times g t to the power of 2 end exponent" width="169" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»H«/mi»«mo»=«/mo»«mfenced separators=¨|¨»«mrow»«mi»u«/mi»«mrow»«mrow»«mi»sin«/mi»«/mrow»«mo»⁡«/mo»«mrow»«mi»θ«/mi»«/mrow»«/mrow»«/mrow»«/mfenced»«mi»t«/mi»«mo»-«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«mo»×«/mo»«mi»g«/mi»«msup»«mrow»«mi»t«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="equals 600 cross times fraction numerator square root of 3 over denominator 2 end fraction cross times 5 minus fraction numerator 1 over denominator 2 end fraction cross times 10 cross times 25" width="234" height="39" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»=«/mo»«mn»600«/mn»«mo»×«/mo»«mfrac»«mrow»«msqrt»«mn»3«/mn»«/msqrt»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«mo»×«/mo»«mn»5«/mn»«mo»-«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«mo»×«/mo»«mn»10«/mn»«mo»×«/mo»«mn»25«/mn»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="H equals 2473 blank m" width="90" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»H«/mi»«mo»=«/mo»«mn»2473«/mn»«mi» «/mi»«mi»m«/mi»«/math»'/>

A fighter plane enters inside the enemy territory, at time <img src="data:image/png;base64,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" class="Wirisformula" alt="t equals 0" width="34" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»t«/mi»«mo»=«/mo»«mn»0«/mn»«/math»'/> with velocity <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAG8AAAAVCAYAAABIfLDHAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAqdJREFUeNrtmEFkHGEUx9dYa60Iq2LlUKUiVkWEilhRq1SstSpCVEWue8ghopeIiN57qOqhVERU9RIRq6KXqlgREaKqIqJE5BCxl4gcItay+X/8w3R83+zuZL6dHb4/P2bezO7MvPe+995MJGIUBvWDJfDHuCJ8+gqKoG5cEV6Z4Jng6dEoWAdXoMoaP6V4CBVOdYNPYI98pq0TAtHsM4QieGXwGnRx/wnYoc3rQ/wCL237BdrMymuDHoG/Hh9iEnyU2D9IEiK0wZsA3xRZm++Am77xGDxRgsck9uc85qa3YB6kmAAVcG7zRxK8Bxcs8wuO3y+CU1Dj/c7rCl6f5B0iyx7hdz2vt7j8MyydXoInHBuT2GMMhpvWGMB9rtIoq8AJ6GWJf0X7QyZYyha4ZcW1/fLnf7oGlm1/F7wIeMXFmUCjkoepMuN/gDe2PmlXzeW/qw2u/Y+VJ+mwnzEwMnsvt3fa7TsRrEFu55hZQUo4p6Qoe3cSWf+UXx+OQLqF4N24HLOYzIkW7fZe+9sxKGnVF140whKa0TQGN1M2HzNwfS1cc0yScBVF6Yo3KJsjYOuedrEKt2nv0h28GfAOjIOfinMKzPAjbutQmmUp4cNgs84qIgu028AietyqD/Y4J+Vp3cETU9QGOABDisFBZPYDsnXP1SlTioNC1MNvB8CxZIpelpy72uBVQUyXRR/sQiuKDw2+KsHM/a44XuIEeqdnLud61aakb8m0wcSxSI6Bm5CcK5JsjgkR4yRYbuL/8z7Yh8Ehk127LpnBMl05plGLtiA+GU1yGqzxdWCNjlINPitMzGt+HmvUgy5Y8rzYL3m/NSZOOtIBqnsYt406RM6VF9Ww8ow0ydnzsuxRRiFQhjVc9JAeNv28cUt4VOCgIBr0rHFHsLoFQSvGqRhI+nUAAADHdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1zdWI+PG1pPnY8L21pPjxtbj4wPC9tbj48L21zdWI+PG1vPj08L21vPjxtbj4yNTA8L21uPjxtaT4mI3hBMDs8L21pPjxtaT5tPC9taT48bXN1cD48bWk+czwvbWk+PG1yb3c+PG1vPi08L21vPjxtbj4xPC9tbj48L21yb3c+PC9tc3VwPjwvbWF0aD79sK5cAAAAAElFTkSuQmCC" class="Wirisformula" alt="v subscript 0 end subscript equals 250 blank m s to the power of negative 1 end exponent" width="111" height="21" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msub»«mrow»«mi»v«/mi»«/mrow»«mrow»«mn»0«/mn»«/mrow»«/msub»«mo»=«/mo»«mn»250«/mn»«mi» «/mi»«mi»m«/mi»«msup»«mrow»«mi»s«/mi»«/mrow»«mrow»«mo»-«/mo»«mn»1«/mn»«/mrow»«/msup»«/math»'/> and moves horizontally with constant acceleration <img src="data:image/png;base64,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" class="Wirisformula" alt="a equals 20 m s to the power of negative 2 end exponent" width="90" height="17" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»a«/mi»«mo»=«/mo»«mn»20«/mn»«mi»m«/mi»«msup»«mrow»«mi»s«/mi»«/mrow»«mrow»«mo»-«/mo»«mn»2«/mn»«/mrow»«/msup»«/math»'/> (see figure). An enemy tank at the border, spot the plane and fire shots at an angle <img src="data:image/png;base64,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" class="Wirisformula" alt="theta equals 60 degree" width="54" height="14" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»θ«/mi»«mo»=«/mo»«mn»60«/mn»«mo»°«/mo»«/math»'/> with the horizontal and with velocity <img src="data:image/png;base64,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" class="Wirisformula" alt="u equals 600 blank m s to the power of negative 1 end exponent" width="105" height="17" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»u«/mi»«mo»=«/mo»«mn»600«/mn»«mi» «/mi»«mi»m«/mi»«msup»«mrow»«mi»s«/mi»«/mrow»«mrow»«mo»-«/mo»«mn»1«/mn»«/mrow»«/msup»«/math»'/>. At what altitude <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA0AAAANCAYAAABy6+R8AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAHZJREFUeNpjYMAE34CYiQE7wCqnAsSXcGjAKRcAxMtxaMIpVw/E5Tg04ZRbBTWRJLlbQPwfD5ZG1wAKlS84bGGBhhwGMAfivTg0WQLxfmwSkUA8H4cmnHKTgDgZhyaQXBo2iXVA7IVD0wZccu+AmAOHJnxyxAEAgKsdMHkUfxoAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPkg8L21pPjwvbWF0aD7GdwkKAAAAAElFTkSuQmCC" class="Wirisformula" alt="H" width="13" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»H«/mi»«/math»'/> of the plane it can be hit by the shot? <img src="data:image/png;base64,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" alt="" />

Solution for the question - a fighter plane enters inside the enemy territory, at time t=0 withvelocity v_(0)=250" "ms^(-1) and moves horizontally with constant

A fighter plane enters inside the enemy territory, at time t=0 -Turito

A light ray is incident by grazing one of the face of a prism and after refraction ray does not emerge out, what should be the angle of prism while critical angle is C&lt;/em

Solution for the question - a light ray is incident by grazing one of the face of a prism and afterrefraction ray does not emerge out, what should be the angle

A light ray is incident by grazing one of the face of a prism a-Turito

To keep the mass M steady, let T is the tension in the string joining the two. Then for particle <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABUAAAAMCAYAAACNzvbFAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAKlJREFUeNpjYECAeiAuB2JxIJ4ExC+B+DkQe0HlBYG4D4jfAfEnIK5kIAKsghp8BogjgZgFiOWB+D4QSwLxQSAOh4rLAvEPqAPwgltAvBfqImTwFIhn4xCXxGcgExB/A2IuEsXxAnMg3k8FcRQACsP5VBBHAaDYTqOCOApYh5R0yBFfDsT/gTgAWREo7XFg0UysOFZDqQGW4/AV2cAAiK9AMwbVgDRy7gIAWjAoKUeM/uYAAABTdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPm08L21pPjxtbz4sPC9tbz48L21hdGg+yOpfKQAAAABJRU5ErkJggg==" class="Wirisformula" alt="m comma" width="21" height="12" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»m«/mi»«mo»,«/mo»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="T equals fraction numerator m v to the power of 2 end exponent over denominator R end fraction open parentheses i close parentheses" width="84" height="39" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»T«/mi»«mo»=«/mo»«mfrac»«mrow»«msup»«mrow»«mi»m«/mi»«mi»v«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«/mrow»«mrow»«mi»R«/mi»«/mrow»«/mfrac»«mfenced separators=¨|¨»«mrow»«mi»i«/mi»«/mrow»«/mfenced»«/math»'/> For mass <img src="data:image/png;base64,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" class="Wirisformula" alt="M comma" width="20" height="15" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»M«/mi»«mo»,«/mo»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="T equals M g left parenthesis i i right parenthesis" width="74" height="17" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»T«/mi»«mo»=«/mo»«mi»M«/mi»«mi»g«/mi»«mo»(«/mo»«mi»i«/mi»«mi»i«/mi»«mo»)«/mo»«/math»'/> From Eqs. (i) and (ii) <img src="data:image/png;base64,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" class="Wirisformula" alt="fraction numerator m v to the power of 2 end exponent over denominator R end fraction equals M g ⟹ v equals square root of fraction numerator M g R over denominator m end fraction end root" width="187" height="45" style="vertical-align:-17px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mfrac»«mrow»«msup»«mrow»«mi»m«/mi»«mi»v«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«/mrow»«mrow»«mi»R«/mi»«/mrow»«/mfrac»«mo»=«/mo»«mi»M«/mi»«mi»g«/mi»«mo»⟹«/mo»«mi»v«/mi»«mo»=«/mo»«msqrt»«mfrac»«mrow»«mi»M«/mi»«mi»g«/mi»«mi»R«/mi»«/mrow»«mrow»«mi»m«/mi»«/mrow»«/mfrac»«/msqrt»«/math»'/> <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/generalfeedback/487048/1/937241/Picture660.png" alt="" width="115" height="113" />

A particle of mass <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABAAAAAKCAYAAAC9vt6cAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAI5JREFUeNpjYECAeiAuB2JxIJ4ExC+B+DkQe0HlBYG4D4jfAfEnIK5kQAOroIacAeJIIGYBYnkgvg/EkkB8EIjDoeKyQPwDahkc3ALivVCbkMFTIJ6NQ1wSxmEC4m9AzIWmiJA4HJgD8X4GTEC0OMjP87EoJFocFOppWBQSLb4OKbrIEgfFLQcWhaSKkw4A8RgiEla1vLMAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPm08L21pPjwvbWF0aD5oJvHsAAAAAElFTkSuQmCC" class="Wirisformula" alt="m" width="16" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»m«/mi»«/math»'/> is rotating in a horizontal circle 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 is attached to a hanging mass <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA8AAAANCAYAAAB2HjRBAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAMNJREFUeNpjYEAFP4DYhQE/AMn/AWImZEEVIP4PxFPwaOQB4odAfAldIgCILwDxczyaZ0LVLEeXqAficiC+AcTmOJwLsrERqg4FrILa3grFyIALiG8BsQGSOhQAkpSG2noDTW4SkoE3oOrgABRy35D4IH9rQNnWQHwFiFmwqAMDkG370QKmHMm5xjjUgUEkEM9HC5yTQDwBzf/o6uB+SkPzxicgvgZ1Li51YLAOiL3QxBYjORefOoZ3QMzBQBgQq44wAAAH+yrmTEDtWAAAAEl0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+TTwvbWk+PC9tYXRoPttYuhkAAAAASUVORK5CYII=" class="Wirisformula" alt="M" width="15" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»M«/mi»«/math»'/> as shown in the figure. The speed of rotation required by the mass <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABAAAAAKCAYAAAC9vt6cAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAI5JREFUeNpjYECAeiAuB2JxIJ4ExC+B+DkQe0HlBYG4D4jfAfEnIK5kQAOroIacAeJIIGYBYnkgvg/EkkB8EIjDoeKyQPwDahkc3ALivVCbkMFTIJ6NQ1wSxmEC4m9AzIWmiJA4HJgD8X4GTEC0OMjP87EoJFocFOppWBQSLb4OKbrIEgfFLQcWhaSKkw4A8RgiEla1vLMAAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPm08L21pPjwvbWF0aD5oJvHsAAAAAElFTkSuQmCC" class="Wirisformula" alt="m" width="16" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»m«/mi»«/math»'/> keep <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAA8AAAANCAYAAAB2HjRBAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAMNJREFUeNpjYEAFP4DYhQE/AMn/AWImZEEVIP4PxFPwaOQB4odAfAldIgCILwDxczyaZ0LVLEeXqAficiC+AcTmOJwLsrERqg4FrILa3grFyIALiG8BsQGSOhQAkpSG2noDTW4SkoE3oOrgABRy35D4IH9rQNnWQHwFiFmwqAMDkG370QKmHMm5xjjUgUEkEM9HC5yTQDwBzf/o6uB+SkPzxicgvgZ1Li51YLAOiL3QxBYjORefOoZ3QMzBQBgQq44wAAAH+yrmTEDtWAAAAEl0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+TTwvbWk+PC9tYXRoPttYuhkAAAAASUVORK5CYII=" class="Wirisformula" alt="M" width="15" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»M«/mi»«/math»'/> steady is <img src="data:image/png;base64,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alt="" />

Solution for the question - a particle of mass is is rotating in a horizontal circle of radius r and isattached to a hanging mass m as shown in the figure. the

A particle of mass is is rotating in a horizontal circle of rad-Turito

Figure shows the variation of the stopping potential (V0) with the frequency (v) of theincident radiations for two different photosensitive material M1 and M2 .What are the values of work functions for M1 and M2 respectively <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/458522/1/937235/Picture73.png" alt="" width="227" height="189" />

Solution for the question - figure shows the variation of the stopping potential (v0) with thefrequency (v) of theincident radiations for two different photosen