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Work done <img src="data:image/png;base64,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" class="Wirisformula" alt="W equals A r e a blank A B C E F D A" width="145" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»W«/mi»«mo»=«/mo»«mi»A«/mi»«mi»r«/mi»«mi»e«/mi»«mi»a«/mi»«mi» «/mi»«mi»A«/mi»«mi»B«/mi»«mi»C«/mi»«mi»E«/mi»«mi»F«/mi»«mi»D«/mi»«mi»A«/mi»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="equals A r e a" width="54" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»=«/mo»«mi»A«/mi»«mi»r«/mi»«mi»e«/mi»«mi»a«/mi»«/math»'/>ABCD +Area CEFD <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/generalfeedback/903565/1/902871/Picture70.png" alt="" width="219" height="145" /> <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAS4AAAAjCAYAAAAqqecpAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAXQ/cXWQAAA5BJREFUeNrtnb9rFEEUgBeREEQEK0tBREQkBMQiBAsbSSEWAYtgH0SCiK3YByuxEETEwk5ELESEIBJCEDuxEsE/IE2KFHIcgfMN95TjnP29s/P29vvgFZlLYObtN3Mzc/c0ScJzTuKhxLcEAN+gI7ySWJcYkQrAN+gaiAT4BogEgG+ASIBvAIgE+AaIBIBvgEiAbwCIBPgGiFSbOxKbPcnvpo4X8A3fOizSgsSXnk3WXR034Bu+NSDQdLSV1EVPe15JyCgjQlGkTOWExFOJrxrPtG2SSxI7HegnvsXJ2bLEG4kDiaH26ZZB32LMQRMsqkg+8kpCYiSnSJnKJ4kbEz9f17ZpdlQo6/3Et/Zzti2xJnFcf76g/V4z5ltv7ycfSWxUTM4oYuLT/u6mxBNP+2OPdHdbuGdpop+zJG0d32Ln7LTEd2O+dX7heqBR9rWPEldmaOFy2/trnvar+tokSxnv1lXzGaKfFqWN4ZuFnA2M+TaqOnnyIrZMeZPMneHnZmjh2k8Zj2vb87QdNJzPEP20+m7btm+xc7bkOebG9m1mjoqTAy0yyQ5rPGzXPtSH8UHi/sSdQKyFK2s8w4JtdfIZqp9WpW3Tt5g5m0/GF+/LxnxrYg42vluruoNzg90qOMkOG3jYR5PxpaP7ROiHxPkWdqlV5B5UFL5MPkP1s27uZsG3tnP2l5MS71KOhFZ8KzMHzR0Vqwy8ztbdh3u42xF3XHsp45mvsHUPuXCV6af1Y0JbvsXI2RldtM52xLcqc7CTR8Utz/a37sMeRFy43IXoSsrDLHNZGvqoWKafs3RUrONb2zlzu5bnEscyfseab1XmoCmJkoKDr/PxtI+LEr8iLlyrKts0L5P/P57e0PE3mc8Q/bS6cLXtW5s5OyXxWo9gWVjzrcocNCdRkdeyvhCY97Df6rvIEY0VTdhqxIXL8Vninko3p2P3bZ2zvhAY+usQZfppceGK4VubOXufd09kxLcm5mBncXVjCykPOevOzn357mcyvqDc13eoy4H7WuQe0V2mvtDt8u9kXIIx/UlL6JKfpvqJb3FyVubeOqZvMebgP8rURYWAotd+gW/41ghl6qJCcTvpzz8z4u4Z1pP+gm/4FgxfXRQAvoF5BqQA8A26hK8uCgDfwCxpdVEA+AYmyaqLAsA3MEdeXRQAvoEpitRFAeAbmKFoXRQAvoEZytRFAeAbmKC3/8UQ4BuE5Q+XjB8/5PITAwAAAW10RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bW8+PTwvbW8+PG1mcmFjPjxtbj4xPC9tbj48bW4+MjwvbW4+PC9tZnJhYz48bW8+JiN4RDc7PC9tbz48bWZlbmNlZCBzZXBhcmF0b3JzPSJ8Ij48bXJvdz48bW4+MTU8L21uPjxtbz4rPC9tbz48bW4+MTA8L21uPjwvbXJvdz48L21mZW5jZWQ+PG1vPiYjeEQ3OzwvbW8+PG1uPjEwPC9tbj48bW8+KzwvbW8+PG1mcmFjPjxtbj4xPC9tbj48bW4+MjwvbW4+PC9tZnJhYz48bW8+JiN4RDc7PC9tbz48bW8+KDwvbW8+PG1uPjEwPC9tbj48bW8+KzwvbW8+PG1uPjIwPC9tbj48bW8+KTwvbW8+PG1vPiYjeEQ3OzwvbW8+PG1uPjU8L21uPjwvbWF0aD6Gmj6zAAAAAElFTkSuQmCC" class="Wirisformula" alt="equals fraction numerator 1 over denominator 2 end fraction cross times open parentheses 15 plus 10 close parentheses cross times 10 plus fraction numerator 1 over denominator 2 end fraction cross times left parenthesis 10 plus 20 right parenthesis cross times 5" width="302" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»=«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«mo»×«/mo»«mfenced separators=¨|¨»«mrow»«mn»15«/mn»«mo»+«/mo»«mn»10«/mn»«/mrow»«/mfenced»«mo»×«/mo»«mn»10«/mn»«mo»+«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«mo»×«/mo»«mo»(«/mo»«mn»10«/mn»«mo»+«/mo»«mn»20«/mn»«mo»)«/mo»«mo»×«/mo»«mn»5«/mn»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="equals 125 plus 75 equals 200 J" width="137" height="14" style="vertical-align:-2px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»=«/mo»«mn»125«/mn»«mo»+«/mo»«mn»75«/mn»«mo»=«/mo»«mn»200«/mn»«mi»J«/mi»«/math»'/>

Solution for the question - the work done by force acting on a body is as shown in the graph. the totalwork done in covering an initial distance of 20 m is 175j

The work done by force acting on a body is as shown in the grap-Turito

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Solution for the question - two rectangular blocks a and 8 of masses 2kg and 3 kg respectively areconnected by spring of spring constant 10.8 nm^(-1) and are pl

Two rectangular blocks a and 8 of masses 2kg and 3 kg respectiv-Turito

Momentum and kinetic energy is conserved only in this case

Six identical balls are linked in a straight groove made on a horizontal frictionless surface as shown. Two similar balls each moving with a velocity <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAkAAAAKCAYAAABmBXS+AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAGpJREFUeNpjYICAICBeyoAJ9gKxF4yjAsQX0BTYA/FJdF3fgJgJiX8ciF3QFYEE9aBsDyA+iMV6hoVAHAplg6y2xKYoC4i7gDgAiHcz4AAgX6wD4itAbIBLERcQ/wDiTQwEwAcg1mEgBwAA5+gQxmAj9O8AAABJdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPnY8L21pPjwvbWF0aD476OiVAAAAAElFTkSuQmCC" class="Wirisformula" alt="v" width="9" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»v«/mi»«/math»'/> collide elastically with the row of 6 balls from left. What will happen <img src="data:image/png;base64,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" alt="" />

Solution for the question - six identical balls are linked in a straight groove made on a horizontalfrictionless surface as shown. two similar balls each moving

Six identical balls are linked in a straight groove made on a h-Turito

Work done = Area enclosed by <img src="data:image/png;base64,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" class="Wirisformula" alt="F minus x" width="38" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»F«/mi»«mo»-«/mo»«mi»x«/mi»«/math»'/> graph <img src="data:image/png;base64,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" class="Wirisformula" alt="equals fraction numerator 1 over denominator 2 end fraction blank cross times open parentheses 3 plus 6 close parentheses cross times 3 equals 13.5 blank J" width="191" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»=«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«mi» «/mi»«mo»×«/mo»«mfenced separators=¨|¨»«mrow»«mn»3«/mn»«mo»+«/mo»«mn»6«/mn»«/mrow»«/mfenced»«mo»×«/mo»«mn»3«/mn»«mo»=«/mo»«mn»13.5«/mn»«mi» «/mi»«mi»J«/mi»«/math»'/>

A force <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAANCAYAAAB/9ZQ7AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAFlJREFUeNpjYMAEP4D4Pxr+BcRM6ApVgPgCA5EgAIiXEqu4HojLiVW8Cmo6UeAWFs9JY1MI8u0XYk01B+K9xCqOBOL5xCqeBMTJxCpeB8RexCp+B8QcDNQCAG0iFICd+m2LAAAASXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT5GPC9taT48L21hdGg+PJEFugAAAABJRU5ErkJggg==" class="Wirisformula" alt="F" width="11" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»F«/mi»«/math»'/> acting on an object varies with distance <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»'/> as shown here. The force is in <img src="data:image/png;base64,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" class="Wirisformula" alt="n e w t o n" width="58" height="12" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»n«/mi»«mi»e«/mi»«mi»w«/mi»«mi»t«/mi»«mi»o«/mi»«mi»n«/mi»«/math»'/> and <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»'/>in <img src="data:image/png;base64,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" class="Wirisformula" alt="m e t r e" width="47" height="12" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»m«/mi»«mi»e«/mi»«mi»t«/mi»«mi»r«/mi»«mi»e«/mi»«/math»'/>. The work done by the force in moving the object from <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACYAAAANCAYAAADFVhxbAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAMyZLetQAAAOpJREFUeNpjYBg4wAfE04D4JBTPhIoNONgLxH5IfB+o2ICCUCCehEV8AhBHogsmA3EHFsXNUDlqgjVA7IZF3BEqhwHOAbE4Ej8RiKfgseA/ERgbeAfEbFjEQWIvsWnwAOI+KNuFhnH+B4/cL1wSu4HYHogvALHwADjsBy6JAqir9YiwgNyofIkjKjlwRaU1NPH1YcsdVE78HljE3bAlfiUg3gTEXEDMA8RnaBiVQUA8G4v4fPQAEQXibWgOARV4i2kYavuhyYYFGq3VQHwQPYuuA2JpLJqX4whyagBBIJ4LTezfoFUSD8NgBwAdPDvWL1SRuwAAAF10RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWk+eDwvbWk+PG1vPj08L21vPjxtbj4wPC9tbj48L21hdGg+PncuOwAAAABJRU5ErkJggg==" class="Wirisformula" alt="x equals 0" width="38" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»x«/mi»«mo»=«/mo»«mn»0«/mn»«/math»'/> to <img src="data:image/png;base64,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" class="Wirisformula" alt="x equals 6 m" width="54" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»x«/mi»«mo»=«/mo»«mn»6«/mn»«mi»m«/mi»«/math»'/> is <img src="data:image/png;base64,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" alt="" width="231" height="136" />

Solution for the question - a force f acting on an object varies with distance x as shown here. theforce is in newton and x in metre . the work done by the forc

A force f acting on an object varies with distance x as shown h-Turito

What is the velocity of the bob of a simple pendulum at its mean position, if it is able to rise to vertical height of <img src="data:image/png;base64,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" class="Wirisformula" alt="10 blank c m" width="48" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mn»10«/mn»«mi» «/mi»«mi»c«/mi»«mi»m«/mi»«/math»'/> (Take <img src="data:image/png;base64,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" class="Wirisformula" alt="g equals 9.8 blank m divided by s to the power of 2 end exponent" width="99" height="19" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»g«/mi»«mo»=«/mo»«mn»9.8«/mn»«mi» «/mi»«mi»m«/mi»«mo»/«/mo»«msup»«mrow»«mi»s«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«/math»'/>) <img src="data:image/png;base64,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" alt="" />

Solution for the question - what is the velocity of the bob of a simple pendulum at its mean position,if it is able to rise to vertical height of 10 cm (take g=

What is the velocity of the bob of a simple pendulum at its mea-Turito

Momentum would be maximum when KE would be maximum and this is the case when total elastic PE is converted KE. According to conservation of energy <img src="data:image/png;base64,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" class="Wirisformula" alt="fraction numerator 1 over denominator 2 end fraction k L to the power of 2 end exponent equals fraction numerator 1 over denominator 2 end fraction M v to the power of 2 end exponent" width="111" 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»2«/mn»«/mrow»«/mfrac»«mi»k«/mi»«msup»«mrow»«mi»L«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«mo»=«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«mi»M«/mi»«msup»«mrow»«mi»v«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«/math»'/> Or <img src="data:image/png;base64,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" class="Wirisformula" alt="k L to the power of 2 end exponent equals fraction numerator open parentheses M v close parentheses to the power of 2 end exponent over denominator M end fraction" width="93" height="39" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»k«/mi»«msup»«mrow»«mi»L«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«mo»=«/mo»«mfrac»«mrow»«msup»«mrow»«mfenced separators=¨|¨»«mrow»«mi»M«/mi»«mi»v«/mi»«/mrow»«/mfenced»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«/mrow»«mrow»«mi»M«/mi»«/mrow»«/mfrac»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="M K L to the power of 2 end exponent equals p to the power of 2 end exponent left parenthesis p equals M v right parenthesis" width="139" height="19" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»M«/mi»«mi»K«/mi»«msup»«mrow»«mi»L«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«mo»=«/mo»«msup»«mrow»«mi»p«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«mo»(«/mo»«mi»p«/mi»«mo»=«/mo»«mi»M«/mi»«mi»v«/mi»«mo»)«/mo»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="therefore p equals L square root of M K end root" width="96" height="19" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»∴«/mo»«mi»p«/mi»«mo»=«/mo»«mi»L«/mi»«msqrt»«mi»M«/mi»«mi»K«/mi»«/msqrt»«/math»'/>

Solution for the question - the block of mass m moving on the frictionless horizontal surface collideswith the spring of spring constant k and compresses it by

The block of mass m moving on the frictionless horizontal surfa-Turito

The area covered by the curve of V-t graph and time axis is equal to magnitude of

Solution for the question - the area covered by the curve of v-t graph and time axis is equal tomagnitude of final velocitydisplacementchange in acceleration

The area covered by the curve of v-t graph and time axis is equ-Turito

Solution for the question - in a childrens park, there is a slide which has a total length of 10 mand a height of 8.0 m. a vertical ladder is provided to reach

In a childrens park, there is a slide which has a total leng-Turito

Solution for the question - a mass is  moves with a velocity  and collides inelasticallywith another identical mass. after collision the ist mass moves withvelo

A mass is  moves with a velocity  and collides inel-Turito

Work done = Gain in potential energy Area under curve <img src="data:image/png;base64,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" class="Wirisformula" alt="equals m g h" width="53" height="15" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»=«/mo»«mi»m«/mi»«mi»g«/mi»«mi»h«/mi»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="rightwards double arrow fraction numerator 1 over denominator 2 end fraction blank cross times 11 cross times 100 equals 5 cross times 10 cross times h rightwards double arrow h equals 11 m" width="303" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»⇒«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/mfrac»«mi» «/mi»«mo»×«/mo»«mn»11«/mn»«mo»×«/mo»«mn»100«/mn»«mo»=«/mo»«mn»5«/mn»«mo»×«/mo»«mn»10«/mn»«mo»×«/mo»«mi»h«/mi»«mo»⇒«/mo»«mi»h«/mi»«mo»=«/mo»«mn»11«/mn»«mi»m«/mi»«/math»'/>

Solution for the question - a toy car of mass 5" "kg moves up a ramp under the influence of force fplotted against displacement x . the maximum height attained

A toy car of mass 5" "kg moves up a ramp under the influence of-Turito

In uniformly accelerated motion the slope of velocity - time graph gives ....

Solution for the question - in uniformly accelerated motion the slope of velocity - time graph gives.... the final velocitythe initial velocitythe acceleration

In uniformly accelerated motion the slope of velocity - time gr-Turito

The graph of displacement (x) <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABQAAAAKCAYAAAC0VX7mAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAADtJREFUeNpjYCAN1AKxCgMVwXIg/gTEkdQyUByIzwDxfyCeDcQcxGj6TwJeRU0XzgRitkEXhlSP5WEAAE63Fcy1xpB8AAAAYXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbyBzdHJldGNoeT0iZmFsc2UiPiYjeDIxOTI7PC9tbz48L21hdGg+vTIOGwAAAABJRU5ErkJggg==" class="Wirisformula" alt="not stretchy rightwards arrow" width="20" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo stretchy=¨false¨»§#8594;«/mo»«/math»'/> time (t) for an object is given in the figure. In which part of the graph the acceleration of the particle is positive ? <img src="data:image/png;base64,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" alt="" />

Solution for the question - the graph of displacement (x) vec(r) time (t) for an object is given inthe figure. in which part of the graph the acceleration of th

The graph of displacement (x) vec(r) time (t) for an object-Turito

In the above figure acceleration (a) <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABQAAAAKCAYAAAC0VX7mAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAADtJREFUeNpjYCAN1AKxCgMVwXIg/gTEkdQyUByIzwDxfyCeDcQcxGj6TwJeRU0XzgRitkEXhlSP5WEAAE63Fcy1xpB8AAAAYXRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtbyBzdHJldGNoeT0iZmFsc2UiPiYjeDIxOTI7PC9tbz48L21hdGg+vTIOGwAAAABJRU5ErkJggg==" class="Wirisformula" alt="not stretchy rightwards arrow" width="20" height="10" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo stretchy=¨false¨»§#8594;«/mo»«/math»'/> time (t) graph is given. Hence <img src="data:image/png;base64,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" class="Wirisformula" alt="text  V  end text alpha horizontal ellipsis horizontal ellipsis" width="54" height="13" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mtext»§#160;V§#160;«/mtext»«mi»§#945;«/mi»«mo»§#8230;«/mo»«mo»§#8230;«/mo»«/math»'/> <img src="data:image/png;base64,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" 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Solution for the question - in the above figure acceleration (a) vec(r) time (t) graph is given.hence sqrtalphadots dots dots a^(3) a^(2) sqrtaa

In the above figure acceleration (a) vec(r) time (t) graph -Turito

Solution for the question - a block of mass 2" "kg is free to move along the x - axis. it is at restand from t=0 onwards it is subjected to a time-dependent for

A block of mass 2" "kg is free to move along the x - axis. it i-Turito

The resultant of two forces, one double the other in magnitude, is perpendicular to the smaller of the two forces. The angle between the two forces is -

Solution for the question - the resultant of two forces, one double the other in magnitude, isperpendicular to the smaller of the two forces. the angle between

The resultant of two forces, one double the other in magnitude,-Turito

Solution for the question - here is a velocity - time graph of a motorbike moving in one direction.calculate the distance covered by it in last two seconds. 25 m