Turito Academy

Test Prep

Global form fields

Solution for the question - the adjoining figure shows a force of 40 n pulling a body of mass 5 kg in adirection above the horizontal. the body is in rest on a

The adjoining figure shows a force of 40 n pulling a body of ma-Turito

PSAT

One-On-One Tutoring

Your gateway to the top global universities

Coding

Discover traits & skills, get a clear pathway to academic success.

Discovery Program

A sphere of mass m is kept in equilibrium with the help of several springs as shown in the figure. Measurement shows that one of the springs applies a force   on the sphere. With what acceleration the sphere will move immediately after this particular spring is cut? <img src="data:image/png;base64,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" alt="" width="173" height="140" />

Solution for the question - a sphere of mass m is kept in equilibrium with the help of several springsas shown in the figure. measurement shows that one of the

A sphere of mass m is kept in equilibrium with the help of seve-Turito

If you want to pile up sand onto a circular area of radius R. The greatest height of the sand pile that can be erected without spilling the sand onto the surrounding area, if  is the coefficient of friction between sand particle is

Solution for the question - if you want to pile up sand onto a circular area of radius r. the greatestheight of the sand pile that can be erected without spilli

If you want to pile up sand onto a circular area of radius r. t-Turito

Two forces are simultaneously applied on an object. What third force would make the net force to point to the left (–x direction) ? <img src="data:image/png;base64,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" alt="" width="191" height="184" />

Solution for the question - two forces are simultaneously applied on an object. what third force wouldmake the net force to point to the left (x direction) ?

Two forces are simultaneously applied on an object. what third -Turito

A car is going at a speed of 6 m/s when it encounters a 15 m slope of angle  . The friction coefficient between the road and tyre is 0.5. The driver applies the brakes. The minimum speed of car with which it can reach the bottom is <img src="data:image/png;base64,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" class="Wirisformula" alt="open parentheses straight g equals 10 straight m divided by straight s squared close parentheses" width="99" height="19" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfenced separators=¨|¨»«mrow»«mi mathvariant=¨normal¨»g«/mi»«mo»=«/mo»«mn»10«/mn»«mi mathvariant=¨normal¨»m«/mi»«mo»/«/mo»«msup»«mi mathvariant=¨normal¨»s«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfenced»«/math»'/> <img src="data:image/png;base64,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" alt="" />

Solution for the question - a car is going at a speed of 6 m/s when it encounters a 15 m slope of angle. the friction coefficient between the road and tyre is 0

A car is going at a speed of 6 m/s when it encounters a 15 m sl-Turito

A block of mass m = 2 kg is resting on a rough inclined plane of inclination 300 as shown in figure. The coefficient of friction between the block and the plane is <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAAMCAYAAAC0qUeeAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAINJREFUeNpjYECAeiAuZ8AEWMVXAXEAFsVYxW8BsSQWxSBxaWQBJiD+gkUhSPwbuqA5EO/Fohgkvh9dMBKI52NRHItNfBIQT0MT0wLix0CcjK54HRBfAWJhIGYD4iwgng0V90JX/A7qlA9A/BCIC5DEOZAVskEFiQJeUOuIAvFQDxIEAF6cGSAPwyOEAAAATnRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT4mI3hCNTs8L21pPjwvbWF0aD4qnYVeAAAAAElFTkSuQmCC" class="Wirisformula" alt="µ" width="11" height="12" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»µ«/mi»«/math»'/> = 0.5. What minimum force F should be applied perpendicular to the plane on the block, so that block does not slip on the plane (g=10m/<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABEAAAARCAYAAAA7bUf6AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAJVJREFUeNpjYCAe/IfiX0B8FIhVGCgATECcBcTnGKgAflBqgD0QH6TEAElomCiRa4AaEG+BGkS2C7YBMR8hhdVA/BCI/0CjsxxJDmSABjEGzAZiNgLpBBljAFBguVAabaHQBORHqUGgwDsMxPuBmIcSgziA+BIQx1LqorlAHE2JAaZAfA2IhUnV+AEaZX+g4aHBQG8AABdWH+d8QOeGAAAAYHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtc3VwPjxtaT5zPC9taT48bW4+MjwvbW4+PC9tc3VwPjwvbWF0aD7cSuJSAAAAAElFTkSuQmCC" class="Wirisformula" alt="s to the power of 2 end exponent" width="17" height="17" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msup»«mrow»«mi»s«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«/math»'/> ) <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/474018/1/946608/Picture33.png" alt="" />

Solution for the question - a block of mass m = 2 kg is resting on a rough inclined plane ofinclination 300 as shown in figure. the coefficient of friction betw

A block of mass m = 2 kg is resting on a rough inclined plane o-Turito

A block of mass of 10 kg lies on a rough inclined plane of inclination <img src="data:image/png;base64,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" class="Wirisformula" alt="theta equals s i n to the power of negative 1 end exponent invisible function application open parentheses fraction numerator 3 over denominator 5 end fraction close parentheses" width="103" height="38" style="vertical-align:-14px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»θ«/mi»«mo»=«/mo»«msup»«mrow»«mi»s«/mi»«mi»i«/mi»«mi»n«/mi»«/mrow»«mrow»«mo»-«/mo»«mn»1«/mn»«/mrow»«/msup»«mo»⁡«/mo»«mfenced separators=¨|¨»«mrow»«mfrac»«mrow»«mn»3«/mn»«/mrow»«mrow»«mn»5«/mn»«/mrow»«/mfrac»«/mrow»«/mfenced»«/math»'/> with the horizontal when a force of 30N is applied on the block parallel to and upward the plane, the total force exerted by the plane on the block is nearly along (coefficient of friction is <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAAMCAYAAAC0qUeeAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAINJREFUeNpjYECAeiAuZ8AEWMVXAXEAFsVYxW8BsSQWxSBxaWQBJiD+gkUhSPwbuqA5EO/Fohgkvh9dMBKI52NRHItNfBIQT0MT0wLix0CcjK54HRBfAWJhIGYD4iwgng0V90JX/A7qlA9A/BCIC5DEOZAVskEFiQJeUOuIAvFQDxIEAF6cGSAPwyOEAAAATnRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT4mI3hCNTs8L21pPjwvbWF0aD4qnYVeAAAAAElFTkSuQmCC" class="Wirisformula" alt="µ" width="11" height="12" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»µ«/mi»«/math»'/> = <img src="data:image/png;base64,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" class="Wirisformula" alt="fraction numerator 3 over denominator 4 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»3«/mn»«/mrow»«mrow»«mn»4«/mn»«/mrow»«/mfrac»«/math»'/> ) ( g = 10 m/<img src="data:image/png;base64,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" class="Wirisformula" alt="S subscript equals end subscript superscript 2 end superscript" width="24" height="20" style="vertical-align:-4px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msubsup»«mrow»«mi»S«/mi»«/mrow»«mrow»«mo»=«/mo»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msubsup»«/math»'/> ) <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/474016/1/946606/Picture32.png" alt="" />

Solution for the question - a block of mass of 10 kg lies on a rough inclined plane of inclinationtheta=sin^(-1)((3)/(5)) with the horizontal when a force of 30

A block of mass of 10 kg lies on a rough inclined plane of incl-Turito

A block of mass 3 kg is at rest on a rough inclined plane as shown in the figure. The magnitude of net force exerted by the surface on the block will be (g=10 m/<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABgAAAAUCAYAAACXtf2DAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAMlJREFUeNpjYCAN/IfiX0B8FIhVGGgEmIA4C4jPMdAY/KCl4fZAfJBUTSxA3AjET6GuOwnEHljUSULjQIlUCzYBcQA0jDmAOBGIV6GpUQPiLVBLSAKOQLycgBqQoduAmI+cMI0G4r0E1IAM1yA30mSB+Bs0SCQJ5ANkTBIwgPriCxDXQuOCJiAS6htQSuGhlSUggxdDfUIzEAvEc2lpAcgHPtQwaBoQVyIlQVA6rwfiNdRyqQ7UtT+gRfFxIE5mGGDwHw8eBcQHEQCgbDT/q5hUSAAAAHB0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bXN1YnN1cD48bWk+UzwvbWk+PG1vPj08L21vPjxtbj4yPC9tbj48L21zdWJzdXA+PC9tYXRoPmuGzQkAAAAASUVORK5CYII=" class="Wirisformula" alt="S subscript equals end subscript superscript 2 end superscript" width="24" height="20" style="vertical-align:-4px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msubsup»«mrow»«mi»S«/mi»«/mrow»«mrow»«mo»=«/mo»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msubsup»«/math»'/> ) <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/474012/1/946605/Picture31.png" alt="" />

Solution for the question - a block of mass 3 kg is at rest on a rough inclined plane as shown in thefigure. the magnitude of net force exerted by the surface o

A block of mass 3 kg is at rest on a rough inclined plane as sh-Turito

If <img src="data:image/png;base64,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" class="Wirisformula" alt="a with minus on top equals i with minus on top plus j with minus on top plus k with minus on top text  and  end text b with minus on top equals stack i with minus on top minus j with minus on top with blank on top" width="199" height="23" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mover accent=¨true¨»«mi»a«/mi»«mo»-«/mo»«/mover»«mo»=«/mo»«mover accent=¨true¨»«mi»i«/mi»«mo»-«/mo»«/mover»«mo»+«/mo»«mover accent=¨true¨»«mi»j«/mi»«mo»-«/mo»«/mover»«mo»+«/mo»«mover accent=¨true¨»«mi»k«/mi»«mo»-«/mo»«/mover»«mtext»§#160;and§#160;«/mtext»«mover accent=¨true¨»«mi»b«/mi»«mo»-«/mo»«/mover»«mo»=«/mo»«mover»«mrow»«mover accent=¨true¨»«mi»i«/mi»«mo»-«/mo»«/mover»«mo»-«/mo»«mover accent=¨true¨»«mi»j«/mi»«mo»-«/mo»«/mover»«/mrow»«mrow/»«/mover»«/math»'/> then the vectors <img src="data:image/png;base64,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" class="Wirisformula" alt="Error converting from MathML to accessible text." width="397" height="36" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»(«/mo»«mover»«mrow»«mi»a«/mi»«mo»⋅«/mo»«mi»i«/mi»«mo»)«/mo»«/mrow»«mrow»«mover accent=¨false¨»«mrow/»«mo»¯«/mo»«/mover»«/mrow»«/mover»«mover accent=¨true¨»«mrow»«mi»i«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»+«/mo»«mo»(«/mo»«mover accent=¨true¨»«mrow»«mi»a«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»⋅«/mo»«mover accent=¨true¨»«mrow»«mi»j«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»)«/mo»«mover accent=¨true¨»«mrow»«mi»j«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»+«/mo»«mo»(«/mo»«mover accent=¨true¨»«mrow»«mi»a«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»⋅«/mo»«mover accent=¨true¨»«mrow»«mi»k«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»)«/mo»«mover accent=¨true¨»«mrow»«mi»k«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»,«/mo»«mo»(«/mo»«mover accent=¨true¨»«mrow»«mi»b«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»⋅«/mo»«mover accent=¨true¨»«mrow»«mi»i«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»)«/mo»«mover accent=¨true¨»«mrow»«mi»i«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»+«/mo»«mo»(«/mo»«mover accent=¨true¨»«mrow»«mi»b«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»⋅«/mo»«mover accent=¨true¨»«mrow»«mi»j«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»)«/mo»«mover accent=¨true¨»«mrow»«mi»j«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»+«/mo»«mo»(«/mo»«mover accent=¨true¨»«mrow»«mi»b«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»⋅«/mo»«mover accent=¨true¨»«mrow»«mi»k«/mi»«/mrow»«mo»-«/mo»«/mover»«mo»)«/mo»«mover accent=¨true¨»«mrow»«mi»k«/mi»«/mrow»«mo»-«/mo»«/mover»«/math»'/> and <img src="data:image/png;base64,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" class="Wirisformula" alt="Error converting from MathML to accessible text." width="68" height="33" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mover»«mrow»«mi»i«/mi»«/mrow»«mrow»«mover accent=¨false¨»«mrow/»«mo»¯«/mo»«/mover»«/mrow»«/mover»«mo»+«/mo»«mover»«mrow»«mi»j«/mi»«/mrow»«mrow»«mover accent=¨false¨»«mrow/»«mo»¯«/mo»«/mover»«/mrow»«/mover»«mo»-«/mo»«mn»2«/mn»«mover»«mrow»«mi»k«/mi»«/mrow»«mrow»«mover accent=¨false¨»«mrow/»«mo»¯«/mo»«/mover»«/mrow»«/mover»«/math»'/>

Solution for the question - if bar(a)= bar(i)+ bar(j)+ bar(k) and bar(b)= bar(i)- bar(j) then thevectors (a*i) bar(i)+( bar(a)* bar(j)) bar(j)+( bar(a)* bar(k))

If bar(a)= bar(i)+ bar(j)+ bar(k) and bar(b)= bar(i)- bar(j) th-Turito

If F1 ¹ F2 , then system will move with acceleration so spring force ¹0 If F1 = 40 N &amp; F2 = 60 N then <img src="data:image/png;base64,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" class="Wirisformula" alt="a equals fraction numerator F subscript 2 end subscript minus F subscript 1 end subscript over denominator m subscript 1 end subscript plus m subscript 2 end subscript end fraction equals fraction numerator 20 over denominator 100 end fraction equals fraction numerator 1 over denominator 5 end fraction m divided by s to the power of 2 end exponent" width="234" height="44" style="vertical-align:-17px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»a«/mi»«mo»=«/mo»«mfrac»«mrow»«msub»«mrow»«mi»F«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msub»«mo»-«/mo»«msub»«mrow»«mi»F«/mi»«/mrow»«mrow»«mn»1«/mn»«/mrow»«/msub»«/mrow»«mrow»«msub»«mrow»«mi»m«/mi»«/mrow»«mrow»«mn»1«/mn»«/mrow»«/msub»«mo»+«/mo»«msub»«mrow»«mi»m«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msub»«/mrow»«/mfrac»«mo»=«/mo»«mfrac»«mrow»«mn»20«/mn»«/mrow»«mrow»«mn»100«/mn»«/mrow»«/mfrac»«mo»=«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mn»5«/mn»«/mrow»«/mfrac»«mi»m«/mi»«mo»/«/mo»«msup»«mrow»«mi»s«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«/math»'/>and spring force F1 + m1 a = <img src="data:image/png;base64,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" class="Wirisformula" alt="40 plus fraction numerator 1 over denominator 5 end fraction" width="55" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mn»40«/mn»«mo»+«/mo»«mfrac»«mrow»«mn»1«/mn»«/mrow»«mrow»«mn»5«/mn»«/mrow»«/mfrac»«/math»'/> (60) = 52 N If F1 = 60 N &amp; F2 = 40 N then spring force = 52 N

In the shown situation, which of the following is/are possible ? <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/474007/1/946588/Picture6.png" alt="" />

Solution for the question - in the shown situation, which of the following is/are possible ? spring force 0, if f_(1) '/> = 0.2 n and f_(2) '/> = 0.3 n

In the shown situation, which of the following is/are possible -Turito

A block of mass m = 2 kg is resting on a rough inclined plane of inclination 300 as shown in figure. The coefficient of friction between the block and the plane is <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAAMCAYAAAC0qUeeAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAINJREFUeNpjYECAeiAuZ8AEWMVXAXEAFsVYxW8BsSQWxSBxaWQBJiD+gkUhSPwbuqA5EO/Fohgkvh9dMBKI52NRHItNfBIQT0MT0wLix0CcjK54HRBfAWJhIGYD4iwgng0V90JX/A7qlA9A/BCIC5DEOZAVskEFiQJeUOuIAvFQDxIEAF6cGSAPwyOEAAAATnRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT4mI3hCNTs8L21pPjwvbWF0aD4qnYVeAAAAAElFTkSuQmCC" class="Wirisformula" alt="µ" width="11" height="12" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»µ«/mi»«/math»'/> = 0.5. What minimum force F should be applied perpendicular to the plane on the block, so that block does not slip on the plane (g=10m/<img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAABEAAAARCAYAAAA7bUf6AAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAAJVJREFUeNpjYCAe/IfiX0B8FIhVGCgATECcBcTnGKgAflBqgD0QH6TEAElomCiRa4AaEG+BGkS2C7YBMR8hhdVA/BCI/0CjsxxJDmSABjEGzAZiNgLpBBljAFBguVAabaHQBORHqUGgwDsMxPuBmIcSgziA+BIQx1LqorlAHE2JAaZAfA2IhUnV+AEaZX+g4aHBQG8AABdWH+d8QOeGAAAAYHRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtc3VwPjxtaT5zPC9taT48bW4+MjwvbW4+PC9tc3VwPjwvbWF0aD7cSuJSAAAAAElFTkSuQmCC" class="Wirisformula" alt="s to the power of 2 end exponent" width="17" height="17" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msup»«mrow»«mi»s«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msup»«/math»'/> ) <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAJkAAABoCAYAAADiklIGAAAVoElEQVR4nO2dd1gU1xrG321guSZRE1EsKKCoGKpdbEFQDJYYjQVREBV7QVSwxSSaWGNMVBRE7Iom9igIioi9i4r0jsKCgsIuW2bmu38scK3JNWFZVuf3POvinDNn3rO8+53DKTMCIiLw8GgRoa4F8Lz/8Cbj0Tq8yXi0Dm8yHq3Dm4xH6/Am49E6vMl4tA5vMh6to98mU6QjbPlQdO8xA3OO54HTtR6eNyLQ1xH/kriDCNiVCKPevWFepy7qWVigdT39/s68r+ifybgC3AxehN+S++GHHwajqUHZcZUSSrEhDHmfVTv07FeiwIPQFVi+6TiuxiaigNUcVT0MQKCbPQatvKlbeTpCqVQiKzND1zLeiv5FMnAoCPfFVxMPoc7EXVhtFYMtYQwaduyEQV/2geWnIl0LrFIuX7qIBfPnonbt/+D4qXAIBAJdS3od0kfYpxTl14XMmpiQy+JokjK6FlT1FD59SnN9ZpGJsRF9NfBLenD/vq4lvZVqb7JSuZxOh4W9nvDsPC3t2ZTMu/vT+cKq16UrOI6jI4cPkd3nltTOwpx27dhOLMvqWtZfUu1NduzIYTIxNqIzkRGvpZVc+Z76tWhMPeaEUUR2Mcne84iWmZFO7iOHk4mxEU3xnkB5ubm6lvR/Ue1NRkQ0wXMsdW5vS8XFxa+klNCN5b3I3MSGOg1fQxcLqvc3+p+iVqtpy6aN1MrUhLp2sH/jF646oxcmy8+Xko1lG1roN++VFIaSQ1fQxujHlPueRrG7d26Ti9MX1KJJI1r23bckk5XoWtI7oxcmIyI6cewomRgb0dUrl3UtpUooKSmh75YsouaNG5JrP2e6Fxura0n/GL0xGRHR1EkTqZdDFyotLdW1FK0SeTqcOre3pTbmLWjb1kBiGP0O03plsqdPnpC9lSWtWL5M11K0Ql5uLk2eOJ5MjI1ovMcYysnO1rWkSkGvTEZEdDosjEybGut18/EqLMvS7p07qJ2FOXWwtaJTJ//UtaRKRe9MRkQ0e8Y06u/sSGq1WtdS/jWJCfE0ZKArmRgb0eIF/vT8+XNdS6p09NJkRUVF1NHOmjb+tp6IiB4/ekTTp0yigoL8vz03MyOd5vrM0nk/p7S0lNauXklmzRpTX8dedOvmDZ3q0SZ6aTIionNRZ6mVqQnt3B5CVm0tyNLCnB4/evTW/Eqlkn77ZR2ZmTQhE2MjCgkOqkK1L3Pp4gXq5dCFWpma0OaNG0ilUulMS1WgtyYrlcvpy75OZGJsVPFKSUl+Y96LF2KoZ7fOZGbShKZPnUyLFviRhWnzKu9Yvzjf6D5yOGVmpFfp9XWFni310ZCUmIBBri64fy/2peP5edKX/5+fj+lTJmHUN0Pxnzp1sOynlRgwaDAcuvdAM5NmWOQ/H1QFi1CICEePHIZjz+44ExGBXzcGYMeefWjazETr164O6KXJMtLT33i8oCAfAMCyLHbtCEGvbp0Rcz4a02f6YO78BWhkbAyJRAKxRAK3MWNxLuoswk7+qVWtWZkZGOs2EjOnToZT3744e/4CBg7+qnouydESerieTAPHcQgPO4Vf163Fw7g4AMDSH5ajfYcOmO/rg7gHD9DXpT+Gj3JDzZo1QUQgjsCyLDjiwHEc9u3ZhZvXruNszEV8/PHHlaqPYRhsCwrE2jWr0LRJU/y4ajU6dupcqdfQF/TWZOVwHIeI0+FYu2oFDAxr4MG9WLQwNYX3lGkwb9kSAghAII3JqMxkLAeGYSCTy+DvOwf9XV3x48rVlaYp9u4d+M2dg+SkJEybMQveU6bC0NCw0srXN8S6FvBvEQgEUCmVyM/Ph0wmg9cEb7i4DoBYJIJQ+L/eAMdxICIIhUKwQhZCkRACgQAjR7sjYMOv+OrroejQsdO/0iKTybB21QqEBG9F5y5dERYZBVMzs39bRb1HryNZWmoqFvnPx8ULMejSrRu8xnvDqGFDCIUaA5W/ExE4jqt4qRk1OI4Dy7BQqVT4adl3UCgUCIuM+scR50zEaSxe4A95qRyLlizF18O++aD6XX+FXnb8FQoF1q1dDecveiIpMRELv12KeX4L0bBRI4jEYojFYhgYGEBiYKB5l0gqXmKxGAYSA4iEIojEmtcYTy9kpKdjy6aN76xFmpeHKd4T4OUxBp27dsXZ8xcw9JvhvMFeQO8i2fnoc1joNw+PcnLgOnAQhg4fgdq1a0Mi1phIYzIRxCIxIBCATTuApcuuo928HzDEVARGrQbDMGBZFiq1CgzDQK1SY8+uHYgID0P4mXMwMzf/Wx0cx2H/3j34adn3qFe/Pn5csRrdunevgk9A/9CbSJaXm4sp3hMwZtQI1KxVC8tXrsZIN3fUrFkTYpEYorI+mEQiLhumEMNQ8hSRmwMREx+D4DWhyCAxJAYGFXnFIjGEQiFEIhEGf60ZS5vv6wOO++u96EmJCRj21SAsXuCHsZ7jEB4ZxRvsL6j2JlMoFAgOCkTv7l0RHXUWHl4TsGDxUjRt1gxCkbDCMCKRSGMukRhikaa5ZO/vxe7bbeDt44Sacbux/WwhCgUiiMQac2n6bEIIhALUqlkLI93cceP6NRwM3fdWLT+vWQUXJ0cQCKcizsB3vj9q1KxZxZ+KflHtm0upVIqOtlYAgDXrf0PdunUhFosr+lgGkhf6XAYGMDCQwMDAEBLhExyZMRhBRuvwx4KPsHXYcISQJ9wWeMDDDFCpVFCr1VAzas27Sg2VWoWVPy5DdlYWomIu4bPPPqvQceXyJfjP80VBfj78Fi7GSLfRL/31yvN2qv2n1KBBAyxYtAQAIM3NBaAZttB0rAUVPwuEQojKIppIKASbEIq9F+vA2kKJaxfyYGxtCiQfQ9iRm1BURDEBBBBUlCkUCuHmPhalcjm+W7IIAFBUWIh5c3wwYugQtLVshzPRF+DmPoY32DugF5/UuAkT0cqiNfbu3gmWZSuOCwR4ae6Ryv4hlODy/kPIsXLBFw0100y1OwxED6MCFEQdxcVneG3OsnzAtlGjRujj5IwTx45ixfIf4NizOy7GnMe2nbuxcXMgGhgZVVGt3x/0wmRisRhr1v2CnOxsnI04XTF6X24UzZSRZgyMZVmwhdE4fuYZrAd4wNmxD/o494Ozy2iMdm6KJiWXEREtBftqGVzZOwD7skHZzZs2YsiwYYg4F40vHPvopO7vA3phMgCwsraBp9d4HP7jdzx98qTCIC8OshLHgWVluLM9GOeKWOQ+vIs8pQqMWg216imelQohFMlwa88GnMtSa84vm8fkiINarcaxw4ew6sdlqF+/PvaEHsTCxd+iVq3auq6+XlPtO/4vIpPJ0MuhC5o3b4EZPnMqBlcNDQwhEok0A62Ghpq+mVgMkVAICDRRiiMODMOCZVmoVSqoGQaMWtPZV6vUuHv3NkK2bsWzokIMGz4C3y37ESLRh3XzFm2hV3OXtWvXxso1P2PcmNGIvXMHNrZ2EAqFYBhGMydZZiCSiMERgRUKIQAqIhbDsGAZBmq1GgzLgmEZFBYWYntwEC5fvIQWpi2w/+DvMDX7+8FYnv8fvYpk5Uz08sSd27fw06q1qFW7FsTlU0kSg4oxM6FI9L+pnRdWYLAsqzEZwyA87BR27QgBx3GYO98f4yd667Zi7yl6aTKpVIreDl3g1NcFQ78ZDrFEY7LyUXyxWPzCMIeG8lUYDMMgJTUFmzf8irTUVNja2SNw23Z88sknOqzR+41eNZflNGjQAAuXLMWShf7o6uAAY+PGAACRSAwizQqL8nGwcjiOg1wuw749u3Hi2FHUq18fAUFb0cepr66q8cGgl5EM0JhmyEBXqBk15vkt1DSTYhFEZc3kqya7fvUKAjcHoKSkBAMGDMKKNWshkUh0WIMPB701GQAkJyehr2NvTJg0GV26doNAICgzmRBCgQAQaNb9h2wNws3r12HcuDG27diJ1m0sdS39g0Ivm8tyzM1bYsq06di1PQRt21riP3XqaJpKgVCzB+DUSfx+IBQQAHPmzce0GbP4dV46QK8jGaC587Nz754wb9kSw91GQyAQIC01BTtDtiEnOxtWNjbYtn0X6n/6qa6lfrDodSQDAENDQ6z5ZT2Gf/0VrGxsceP6NcREn0Pt2rXxW8AWuA4YqGuJHzx6H8nKGe85FpGnwyESi9G3bz/8/OsG1KhRQ9eyePAeRDKGYbBtaxBioqPRyNgYAYHBsLG11bUsnhfQa5Pdi70Lv7lzkJOTg2U/reA3cFRT9GYVxovIZDL8sHQJBn3pAovWbXD2/AUMGz6CN1g1Re8i2dnICCzy94PEQIJde0P5DRx6gN5EMqlUiqmTJmKilyeGDB3K7xDSI6p9JOM4DqH79uKnZd+jZSsLnDwdiVYWrXUti+cdqNYmS0pKhP9cXyTEP+R3COkx1fI3plQqsW7tavR3coRRw4b8DiE9p9pFsqtXLsN/ni+UCiW2BIfwGzjeA6pNaHhWVIT5vj4Y9c1QODo58zuE3iN0HsmICMePHsH33y5GI+PGOHYyHJbt2ulaFk8lolOTZWVlYrG/H65dvYK5fv4Y4zGO3yH0HqKT5pJhGARt2QynXj0hkUgQeS4Gnl4TeIO9p1R5JNPMN/qioCAfv2zYiH4u/ataAk8VU2Umk8lkWLdmFbZvC8ao0WMw188fderUeT3fgwNYt+4AHnL1UEtejFrWg+E1aRis6qqQdGARFm5LxaemImTlNMCQJcsx1v6T6vPXC8+b0cIDKF7jTGQEdWlvR/369Kbbt26+PSMrpT2jTMisx3d0Q0GkTN1OHpbGZD/9TyqIXU2uZpY06Q8psWweHZtsRWYdZ9OZoqqoAc+/QatBQCqVYtpkb0z08kTPXr1x7GQ4bGzt3n6CsD5cFu9EwE+jYGEIGDRqieafCKCSFeHm/gN4aOgAV+fPIBQ2gNNQR9R/fBz7Tz/VZhV4KgGtmKz8fqp9ejqg+PlzzPGdi0OHftds6vgbOXVb90A3o1xEHwzGqqnf4pKJN1Yu7IzM+MdAY1M0L1vsatCmDUyFcsTHJmijCjyVSKX3yZKTk+A/1xepKSkVzzISCARo37ETPN3dQEQYNdr9L8sQ1qiDT+o1gnn7dogJjsCJKBu0UhMgEkNStmRMaFgDBgICo1ZXdhV4KpvKancVCgX9vGYVtWzelOb7+lBRYeFrecJOnSQTYyM6eeL4/1lqKV3wa0+mpl/RXI9WZGrnQ1EKTYr6/krq36wpDQ/KrKwq8GiJSmkur165jP5Ojvjz2DHsCT2IFavX4uM33Fuibz8XdO/RE2tWrnjj09m4vH3wtrHBjCOFZUcYyJVqkKgmLBx7o27BJUTfVgBgkRYVjeQaneDibFwZVeDRJv/GoUWFhTTf14datWhG639eSwqF4m/PiT4XRSbGRpSakvJ6IpNOR+c4UseeHrR25x4KWjiEejl8TUsOJZKCSafDMx3IvtdEWrt+Dg2260ATQ+Lo76/Io2v+kck4jqNjRw6TvZUljRg6hFKS3/ww0zehUqnIxNiILl6IeWsexdN0ir8XS/EZT18xEUPPsuPpfmwcZT5V/hPpPDrgnTv+2dlZWOzvh9u3b/2jZwgVFmqawo8+evuj/wzrmsCi7ptSRPiosQUsG7+jaB6d8rd9MirrO7043/hJ3bovPUOI3mF/cER4GAwNDdHKwuKfq+bRK964g9zT3Q1RZ8/oQg9PFZKek1sl13ktkl2MiUFqakqVXJznA+HFDhrHcdTfuQ+dOHaUpk6aSJs2/ErpaWlkY9mG8qVS6tLejm7euEGh+/bSiGFfU0L8Q2pv3Y6Ki4vJZ+Z0Wv/zWtq+bSt5ebiTWq0mh84d6NrVK+Q9fhwFbdlMSUmJZPe5JT158oQ62lnTvdi7tHvnDhrrNpLuxcZSRztrKi0tpV4OXejundu0NXALeXt5UnZ2Ftm2a0sqlYrGjXWnkOAgOhi6n8Z7jCG5XEb2VpaUmBBPvrNn0tbALXTr5g3q0t6OlEolde1gTw/j4ui39b/QzGlTKD0tjeytLIlhGHIbPoz27dlNe3btpOmTvam4uJjsPreklORkmjFlEu3euYNCgoNo9oxpxHEcdbC1ouSkJPLycKdDvx+kxIT4iutYW7amnOxs2rEtmGZNn0p3bt+iL7p3IyKiSRO8aP/e3bR54wbyn+dLDMOQbbu2lJWVSWPdRtLRw4fo/r175NC5AykUCvq8dUvKz5fS9Mne9PuBULp+7So59e5JRER2n1tS7uPH9PuBUJoxdTIlJsRTL4cuREQ0a/pUCt23l3aEbKP5vj5ERNTJ3oYyMzPI28uTThw7SllZmdTRzrqq+vxE9Mo4WeTp05BIJLC2tcWVSxcx1nMctgZuhsc4L1yIOY+WrVrBzt4egZsDMHuOL7YEbMKESVMgl8txNjISHl7jERgQgFk+vvjzxHGYmDSHkVFD3Lx+DaPdxyA4cAvGTZiA8FMnYW1tg3afWyFg4wbM9p2LoC0BmDRlKrKyMsGyLKysbRC0JQAzZs/B2chI9HHui/S0VDy4fw8j3dwRER6GAYMG44+DB9Gxcxe0bGWByNOn4TpgILZs2ohpM2chNSUFhjU0/b+QrUGYPnM2ToeHwcV1ABITEpCWmoqvh32DM5ERcPnSFfv37kGPXr3QwtQU585FwbmfC8LDwuA6cBDu3rmN+vXro2mzZrhy6RIcnZxxJjIC/fr3x41rV2FqZgbjxo0RHn4KAwYOKivzSzAMgwvno9HP5cuK69y5dQuNmzRBvXr1cPPGdfRxdkZEeBhcBwzCtatX0KatJT799DOkpKTAonVrhIdpyiwpKYFSqYBRw4ZITUlGKwsLTZ6yLYIZ6WkwM2+J1LLz5HIZip8/R5MmTZGengZTM3MkJSaides2uotkUqmUsrIyqVQup4dxcUREFP8wjuRyGeU+fkyPcnKIiOjWzRtERPTg/n1SKBSkUCjowf37L6WV55fLZRT/UFPWw7g4KpXLKSc7m/Jyc1/Kf//ePVIqlVQql1fkL097/OgR5T5+TMXFxZSYEE9ERHEPHpBSqaTs7CzKy8sjIqI7t28REdG92LukVqtJLpdRQvzDl8rKyc4mqVSqKSsxoaIeKpWKMjPSqaAg/7WyGIahkpISSkpKfCktOzuL8vOlVFRUVDHudy82lhiGoYz0dHr65MlrZbEsS8+fP6fkpKSX0jIzNPmLCgspLTW1oiyWZSk1JYWKijTLTWLv3iEioqysTHrypICKioooPS2toh5qtZoy0tMrZlzK85eXVVxc/E5DTpXBe3PrKJ7qC7/ej0fr8Cbj0Tq8yXi0Dm8yHq3Dm4xH6/Am49E6vMl4tA5vMh6tw5uMR+vwJuPROrzJeLQObzIercObjEfr8Cbj0Tq8yXi0Dm8yHq3Dm4xH6/Am49E6vMl4tA5vMh6t819Yi2FdPrVbHwAAAABJRU5ErkJggg==" alt="" width="206" height="140" />

A block of mass of 10 kg lies on a rough inclined plane of inclination <img src="data:image/png;base64,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" class="Wirisformula" alt="theta equals s i n to the power of negative 1 end exponent invisible function application open parentheses fraction numerator 3 over denominator 5 end fraction close parentheses" width="103" height="38" style="vertical-align:-14px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»θ«/mi»«mo»=«/mo»«msup»«mrow»«mi»s«/mi»«mi»i«/mi»«mi»n«/mi»«/mrow»«mrow»«mo»-«/mo»«mn»1«/mn»«/mrow»«/msup»«mo»⁡«/mo»«mfenced separators=¨|¨»«mrow»«mfrac»«mrow»«mn»3«/mn»«/mrow»«mrow»«mn»5«/mn»«/mrow»«/mfrac»«/mrow»«/mfenced»«/math»'/> with the horizontal when a force of 30N is applied on the block parallel to and upward the plane, the total force exerted by the plane on the block is nearly along (coefficient of friction is <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAAsAAAAMCAYAAAC0qUeeAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAJufgqOgAAAINJREFUeNpjYECAeiAuZ8AEWMVXAXEAFsVYxW8BsSQWxSBxaWQBJiD+gkUhSPwbuqA5EO/Fohgkvh9dMBKI52NRHItNfBIQT0MT0wLix0CcjK54HRBfAWJhIGYD4iwgng0V90JX/A7qlA9A/BCIC5DEOZAVskEFiQJeUOuIAvFQDxIEAF6cGSAPwyOEAAAATnRFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtaT4mI3hCNTs8L21pPjwvbWF0aD4qnYVeAAAAAElFTkSuQmCC" class="Wirisformula" alt="µ" width="11" height="12" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mi»µ«/mi»«/math»'/> = <img src="data:image/png;base64,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" class="Wirisformula" alt="fraction numerator 3 over denominator 4 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»3«/mn»«/mrow»«mrow»«mn»4«/mn»«/mrow»«/mfrac»«/math»'/> ) ( g = 10 m/<img src="data:image/png;base64,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" class="Wirisformula" alt="S subscript equals end subscript superscript 2 end superscript" width="24" height="20" style="vertical-align:-4px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msubsup»«mrow»«mi»S«/mi»«/mrow»«mrow»«mo»=«/mo»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msubsup»«/math»'/> ) <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALIAAAB0CAYAAAAhO2jBAAAgAElEQVR4nO2dd1hUVxOH3y2sNFsSRQFFsWPE2DV27A17VwR7b3QRK9bYY4sl9t5rLGjsGkvspkdBUcGKSt+98/0BkvjFxIoU7/s8+7B72XPO3OW3w9wzc87ViIigopLO0aa2ASoq7wNVyCoZAlXIKhkCVcgqGQJVyCoZAlXIKhkCVcgqGQJVyO+R26bUtuDjRZ/aBqQvjITuncykRad5mKUQZZ1zER96kUuhGvK7dCMmf3mm1zdPbSM/SlSP/EboyVutEPFnT3MzV1P6D/LEf+o8/MrdYf24XuS1U/1CaqEK+T2gATSGPPQroQo5tUj3n/yCI7/95+97ViuUIuMaH//OsY0XOLxtNVsvZKbttG8YviWECc0d0KXIiCr/RboXckoJ9b8RokOvEqJvTPOhQRRcPZGp/l14al0B14aTqZIpFUz6yEn3Qk4dNGRxbkrHZlXIBJRytiPySi1mRFbFTJPatn2cZKAYOY4rc9tTt/1MLsZ82JGV+9f4JVxh9Gwvyhk+7NgqiWQYj2y6uY4ps4/xZ9QpAue5sHFoCd6/puL4efs+fjUpRARPJ1DzHbpHN7h64SeiC3Vkduls733EtMKxI0coVaYMVlZWqW3Ky5EMQZScCKgkzh3myLL+JcXRqbOsu21KbaMyBHfv3JFe3buKg62NtGzaJLXN+VcyRGihhG1iwRbBtU8X2vXuRLHogyxaeoH4FBwzJiaaDevWUKlsaap9WSEFR0odFEVhxbKl1Kpehbi4OKpWq06u3LlT26x/JQMIOZ5LyxdzInMJ8kTs47tfP8XJUcPvm1ZyLCplRgwNCWGYjw8+nkO5c+c2sbGxKTNQKvHLzz/RqrkrM6dNYdKUaXy7bAW2dnapbdZ/kv6FHHWY1ZvCKOnakHxW5mTKlINqbRpge+87Nux7+F6HiouLY9eO7bh1bMeWzRuRpOWOMdHR73Wc1CI2NpYpkybQuH5dihQpyoHDx2jUxBWNJu1PxaT7i73IAxsJflwWr+6u1M2Z9L2Mz82VNbtZsWkX4U0785mW95KkiIuJYf26tdy4fv2F4zExH3iaJAU4cewo/r7e6HV6Vq3bQPkKFVPbpDcifXvkmDMsnLOfR8ptfrp0HyXpsBIZSZRGS9TxeUzYfv29ZdqyZMvGspWr2bpzN8WcnJKPG41GEhIS3tMoLzL36Gm2BLrRyrUF5548H/A3do7uSpumHQjc+gfvUnT38OEDPAcPxL1zR5q3aMXu/QfSnYghvXtki3J47f0Tr6SX8fHxGAwGtDlcGPt9KGNTaNiiRYtxLyICN4+uXP/jD44eOUxMTAxmZmavbqw85sflQczY/AeG3FY8idBRtGlfBrpV4LPYK6zwGcqyEDsKmv1JSPaW/HbpT2ZNLcTj5XPp3Xchyxf1oJh5IerWtWXy6tt0qFfgrb6oIsLWzZsYM3IEBQsVYvf+AxQsmBpZ0vdD+hby31AUheH+vuTJk5fuvXphYWGZYmOtXrUSEfAPGI6FhSVnz5xGp3s9OSkPtjF9zFrudt/OrmElCV/Tlaa+XYn87DAeVwcSdKwwUw/OpaF8h1e9XjyOMGfjD+3Q6iuT78ex9PKzYf00Vz7RJBYrvQ0hN24Q4OfDpYsXGBY4kjbt2qPVpu9/zunb+r+h1WoxGAxM/WoSxQo6ks8uFw3r1uLYkSPvdZz4+Hi+mTeHnr37JH9ZypYr/9qJAu2nzRm7bg2TOxXBgI4cee2w1hiJjznDxk2/YPFlI2p+okX7aS2auuQknzaG3/54CBoDMyc3g63eDPnmGvFvsa1OQkICc2fPoq5LdbJlz07w4WO069Ax3YsYMpCQgX944WtXr9KpfRu2bt703sbYsG4tCfEJdHZ3f7sOtFnIV6401n/sZvX8kfQZcYKC/WbhVzaEXyM02Dk6klhzZKBo0fyYaQSjKTH6t208nmm9HbgwZQDTz0fzJlo+/+M5Gtevw8ply5i3YBGz531Dzpw53+4c0iAZSsjmFi+uzsjr4MCaDZto1qLle+nfaDQyb/bX9OzTB0vLd0nV6sliY0/egqWoVtqCq9tX892VZxgFtDpdUsigxWAw475ihoP989S3NWWHzsSzTBjLpm4hXPn3EZ7z9OlTRgQMo1UzV6pUrcb+Q0dwqV3nHWxPm2QoIVtaJnpknU7HJ598irNzSSp9Wfm99b9l00aioqJwc/d4x54yYeNUiSq1m+ERNIy6CcFMX3qLT6yEiLAwjAAYuX33Hn+Yl6deReu/mhqK4fHVcKpaxhL3Cpe8d8931K5RlXNnT7N1524CR41Ju7US70gGE7IVJb/4gt37gpk6cxY7d2znYPD+99L3jevXmTVjGj16934Hb6wQsaYLpUv1YtvzXE1CNLFGQW9ZHJean/Dg1PecjwVMf3Lo8O/U8O1F9kNHuZvwMxeS8i46h/aM8qpBNq3mpRd8d+/coVc3Dwb260O37j3ZtmsPJZxLvqXN6YRUrvV4r4SHh0t8fHzy6wF9ekmFMl/I06dP37rPhIQEWTB/njjY2kh++9zy+PHjN2qvKIrExsbKs2fPRETEGLpFfOuWlFpdJ8mKVXNleKtKUqP1MNnyW6wYQzaLZ7XiUrv3JJnlWV/KVXT/945NkXLrt1vy7G+HjEajLPt2sTgVcpTO7dtKaMiNtzjjl+PjOUT69e753vp732QoIf8/9+5FiLNTEQnw83mr9ud/PCe1qleREsUKi1MhR3GwtZGF38x/oz4mjQ8SD7dO0qqZqzx6+FDCw8Pl1s0/5OT+7XLxwhUJfRj7YgNjpIT9clkuX7shj+Jef5xrV69K00YNpNTnTrJl8yZRFOWN7HwVqpBTmfVr14iDrY38cOrka7eJjIwUP29PyW+fW9w6tpNRgQFSrKCjtGnZXIoUyCdht269dl8HDwSLg62NONjaSJ2a1aTcF85S0MFemjdpJEaj8W1O6QVioqNl4rggKZDXTryHDpZHDx++c58vI60LOUPFyC+jddt2fFmlCr5eQ19ZpSYi7Ni2lRqVK3Ho+4P4+AfQ2b0rwfv3U6defdq2a4+ZXs/IwIDXHr+mSy3KlU8s8/z1l1+IiAinXoOGbN6+87WTKP/GsSNHqFurBt/t3sny1WuZPHU62bJnf6c+0ysZXsgAEyZN4fbt28yYOuVf3xNy4wYd27Vm8IB+VK1enTHjJ1KseHGuXLrEg/v3qVO/HlmyZaNV23bs37uH/Xv3vnLcqKgoAof5ceb0D+j1iUlUvV6Pt6//O53Pgwf3GTKwP+6dO+DarDl7gr/ny8pV3qnP9M5HIWSHfPkYPNSThd/M48rlyy/8Li4ujlkzplG7ZjUiwsMZP3kKbTt0xNLSEp1Ox85tW2nQqBGZM2dBp9NRuWo1ihYrRuAwX6Kj/73g+eiRw9StWZ3NGzcwamwQnt6+AHRyc8chX763Og8RYeP6ddSqXpWQG9fZtXc/Xj5+mJuruxt9FEIG6NGrD0WKFsXXawhGY+JM7amTJ6hXqwZzZs2kk1sXgiZMIr+jI3q9HjMzMx48uE94RDgNGjVGr9Oj0+nQ6/V0cvfg3r17TJ/yTw8fGRmJj+cQOrdvS7HiTgQfOop71+5069mLUqVLM2Dw4Ley//qff9KhbWtGBQbg6e3Lxq07KFK02Dt9JhkJjcjHczOcy5cu0rRRA/r0H8Cd27fZvHEDpcuUpVffvuTMmesf7xcRnj19QiYLCxRFQUQwmUyICBvWrWXX9m3s2hucXNIZvG8vw/x8ABg9dhwNGjV+ob+YmOg3LmZKrO2Yy9czpuFSqzajg8Zjk+uftqY0vl5DiYqKYva8bz742K9Dmql+iwNSel+T4p+XoHKVqsyZNRMrKyuGePlQrXoNdDrdS1dBiAhZsmZDEQVFUTCZEit/FUXBtVlzfjh5An8fTxYvW8HowOFs37aVTm5d8PEPIEuWLP/o701FfO7sWfx9vIiMfMzs+QuoW6/+2534R8CHFXJcCAcXzmDxjvM8yZKDTI/DibUpT5OuA8hZwYHmKZg9/fWXn/H38eLc2bOYm5tjZ5+H6jVqotPp0Gq1iRVgf9OyKIKIoNFo0IoWE6YXxG5hboF71+5MnjCOapUqYGtnz6atOyhTrtw72/rkyRMmTxjH6pUr6NzFAy9fPzJnzvzO/WZkPpyQn51jtkcXFjypx8iZu2hZ1AriQ9jp254hPR+w7uoSINELhoXd4sezZzn/4zluh4Uxf9G3b71uLCYmmlnTp7Ng/lw+/fQzho8ajVajZczIQPbu2Y1r0+ZotBp0Wh0a7V9jiAiKSUkOKTQaDUajEbOk2YdHjx5yMHg/Go2GhIQElq9aQ25b23f6iESEPbt3MWL4MD799FM2bdtBqdJl3qnPj4UPJOR4LszxYtalogzbN5mWDknzpwYHGo+cSkS2nzk6ZwrfXL3Kj+fOcu/eveSWbdq1f2sRHzwQzDBfb8Lv3qVRE1fatO9AZuvM6HQ6PLr3oJhTcXR6PXqdLrHqTPN/QtYpmIzG5JACEivgjh4+xJJFC8nrkI+AkaOYNnkSE8cHMXP23Lf7eIDbYWGMGO7P0cOHGezpRfeevV9vxYkK8KGEHH+RXTt/RZxHUTfP/yUBslWiWf/CzJw+jb17vvtH0woVK73xcHfv3GFkYAB7v9tNXod8jJ0wkUKFi2BmZkCn06HT6WjbvkPiLETSbMRf4YUGRFBEUBQlcctYrRZjQgIiwonjx1i6eBFuHl2pVqMmxgQjrdu1Z9m3i2ndph1VqlV7I1tNJhPLl37LVxMnUKpMGfYdPPzW03MfMx9GyEoEEQ8UNHktsHzJhJ+ZwYCP/zAsLCyYP3f2C7/zHjqY9WvXUMPFhZoutSla7N+nnP4uiviEBFq3a0+jxq6YW5gnxroaTeJPnRatRotep0ev16PV6dA/98hJXlkUBVOSkDEawUyPIFStVp3PS5TA2toaoykxbq5ZqzZHjxwmwM+HvQcPvfa87rWrV/Hz9iQ0NISgCZNo3rJVulh6nxb5MPPI+vzky6PD+OuF5FLEv5M5c2Z+MFoxaOhQhnj5JKduS5Uuw8zZc7HPk4fFC76hfu2aVCxbCj9vT/Z8t5uoqL8SEpcuXqBJg3qMHhFInrx5GT1uPE2aNsPMYIZGo3nB62o1WnT6108P6/V6tFodOq0OnV5P9uyfoNFq//pSaLW4d+1OaGgo8+Z8/cr+YmKimRA0liYN6lKwUCEOHjlGi1atVRG/Ax/GI+uL0qZHfdZ6bmbK5IY4DXchZ9LITy4sJmjmHSYsGY4OS3r16YulpQWTJ4yndt26NGnajCZNmyEiXL50kUMHD/L9wWDWrVmNXq+nbPkKODo6smrFcszNzXFz96DK36bUtBotoEkWyXNR67SJcbFWp8Ms4Q4n169j3+X7kElLbFwm8pRrQosmpclhpkFRFHRJoYbWZELRaNAk9fn8kSdvXurUq8ecWTNxbdqcAgULvvSjOHzoewL8fNFqNSxbueaNQxGVl/OBLva02LWaxWqr2UydMZgmjUpTq2phzMN/5IfrWanvMy55Sbu5uTldPLphYWFJCWfn5B40Gg3OJb/AueQXDBwylEcPH3L48CEOHTzArp07kt93/fp1smTNRvESJTAYDAiCRsOLwtNq0Op06LRaCNtN4KDxnLFxY+zEKVS3z0TUr1uZ5N2fDusaEjDdjxo2L7ZNfP7iGYoIzVu25Ozp0wT4+bBmw6YXPOz9+/cYO2okO7dvo1effgwcPARzC4uU/NA/KlIlsxcfGcbNO88w+9QeuxxWL92X4fmU1+ugKAoL5s/jq4njyZ3bllu3buKQLx9BEycnXszpdRjMzNDrzdDp9RgMZpjpzTDTPWOff3NGnynFyJ0LaGNnQKfToihC7JWptG85h3sNprNjZDUSEhKSHvEYE4wYjQkkGI0Ykx7x8fEgwrmzZ5n79Uymz5pN85atkrOA48aOJl++/Ez8auoLm7ukF9TM3kswZLWjQNb/fs+bxItarZbeffvxw6mTPHr4kCE+vkQ+fgwCkrTWWISkvdqE5MyH8So/Xn6KtlhlKtv8VUthNBoxFKxCGbu5rLl4Bnj1v3+NRoMiwhelSuH8xReMHhFIfscCTBw3lksXL+A7LIBObu7vXLqp8nIyVNFQ0ISJ/PTTNf78/Tfy5c+fpNekWYjngk7K2CkiIAkkxIPGLBPmGkmupQBBNAYymWmQuLjEL0DiIgT+WoP/4hdNkzRtZzKZKFCwEI8fP6KFayOsM1sTfOgoXTy6qSJOQdJMrcX7wM7OHk9vH+bNno1T8eLoMmdBq1UQ0SZ656QoSjGZULRaFL0DDnl0mK5f41qUQmVrI1qtNrGu4tHP/H7HhJmTIyajEUVREueXkzJ9Is9/SnK/9x/cZ+XSpVy5fAmDwYD/8BG4d+2mzkZ8ADKURwbw6NaDTz/7lE0bNgAkC01JEp6iKEkPEwr2NOxQlxwRu5m3+BwPkuJgY3wEx+ct4ZTRkWbujZKTI0aj8W/9/SVik8nE3t27GOHvx7WrV6hctSpnLlzGo1t3VcQfiAzlkQHMzMyYNGU6rZq78mWVqhQtVuxv4lWIj4/H2toak9GEYmYgu8swZmkXMmPuILpcdKFOqayEn9rDmbjS9Pm6Dy1KWpIQF4fRmJD8RXheyiki3PjzTxbMn0fIjetkyZqVWbPnUcPFJbU/ho+ODFuP7OM5hBPHjzFm/EQyZcrEkyeRLF28iJshocycMxcrK2symZsnzSlr0eu1xD68xc3weKzt85E7sx6TyYSiKMTExiQK2GjCZDJhNCYQFR3NutWr2L1zBxqNhtZt2zF2/EQMhox5Wyd11iKVCAgcSbXKFdm9cwdWVtasX7saKysr+vTrj5mZITFUSEhIjHW1OkR06LPY4pg1MRQwGo2YksKJxPcmhhUmxcS5c2dZMG8uDx88wM7enkVLlv9n6lwl5cmwQs6aLRt9+vZn0oRxiAi169SjY2c3rDJbJ8e7Wq0WQRCtYFIUtH+rtVAUBUkKR4wJiWJ++PAhixfO59iRI5ibm+Pp7UvfAQPVODgNkCGFHBcXx9czp/PN3DkYDAZs7ezo5O6OmZlZ8no9rWghPrGyTfs8fa3VJk+qyf9dzAXv38fSxQuJi4ujVOnSLPh2KTlyZJzdLNM7GU7IJ08cZ5ivNzeuX6dbj560aNUG14b1OHXiOJUqV03M3Jn+msHQ6XRJ9Ri8sE+woiRudRkWdou5X8/i2tUrWFtnZvrXs2ni2ixVzk3l30mXQlYU5R+bUz9+9IhxY0ezYd1aChYqzObtO5NXV/QdMJAlixdRvIQzWbJkQRRBp08sKnqeCtdoNGiUxE0BhcRFn9u2bGbT+nXo9XoaNXHlq2nT33E7WZWUIl3OI48eEcgvP/+U/Hrrls3Uql6VzRs30H/gIHbvC35hiVDf/gPJli0b69esSpx9UEyJMxBGU3KthNFoxJhgJMFo5OqVK3gPGcSGtWv49LPPWL1+E3PmL1BFnIZJdx75t99+ZcWyJZw7e4av581n1PAADh/6HqfixVm2ag2flyjxjzbm5uZMmDSFTu3b8GXlqhQqUgTRyV9eWJNYWxwTHcW6Nas5sH8f5ubm9OzTDy8f3+RdglTSLunuLzR5/DgUReHK5UvUrVkdAE9vX/r0H/CfgqtSrRpNmjZj2ZLFBI4aQ6ZMmSCpNlmjEc6dOc3ypUt49vQpRYoWZeGSZeTN6/ChTkvlHUlXQj575jT79/2155rJZGL+wkXUrd/wtdoHjhpDzSqV2L1zB67NW6DVaIi4/4A1K5dz4fyPmJubEzR+Iu06dlKn1NIZ6SZGFhHGjx39wjFFUZg5ffpr36wxZ86c+A8fwZ7duwgNCWH/3j0EDvPlypXL1Kjpwg/nLtC+U2dVxOmQNOGRTWEHmT56JifCDdiXroCjLoLroU/JUqIe7Tq5Ujy7lq1bNvPjuXNAYj1F9uyfkC17NiwsLTgQvJ/6DV7PK3fo1JlVK5YzbvRINBoNWbNmY/a8+VSpVj0lT1ElhUkTQtbZVcQxwZ25YW0YtN6L6pnAdP8s33r1pPX6g0xaOx3LHDlZsnIVNjlzkTVrVswMhsRVH2ZmifHua3L7dhjW1lbodDrad+pE4Mgxb9ReJW2SJoScjN7A8y1JdJ+VpduUQM679GfMuFoETWtKzXfYPdVoNLJk8SKmTp7E5yVKsOfA9xQqVPi9mK2S+qQtIf8f2s9cqFnGwHdH9hOnNH3rfi5fuoiftxehITcYOWYsbdt3yBB3+1T5izT+19SgRYPEx1LqLf77R0VFETR6JK4N65Mvf34OHD5G+46dVBFnQNK0R+bhIQ6fj8WyVCX+f6etV3EweD/D/f0QhEVLllGrTt2UsVElTZB2XVPMb2wYHsR30c5092732s0iIiLo17sn3dzdqN+wIcGHjqoi/ghIEx459spG9vxkQrm9g0mD43Eyi+CXi78SZVudwFW+dCr76hoHRVFYu3oVE8eNxc7enq07d1Pyi1IfwHqVtECaELL5524sOOX21u1/++1X/L29uHz5EkM9venao6e6JetHRtoNLV6DuLg4pk/9iga1XbCwsCD4+8P06ttPFfFHSJrwyG/DqZMnGObrzeNHj5kyfSZNm7dQU8sfMenOIz9+9Agfz6G0a9WC0mXKcuDwUZq1aKmK+CMn3XhkEWH7tq2MGRGIdWZrVq/bwJdVqqa2WSpphHQh5JuhIQz39+PY0SP06def/gMHq1uyqrxAmhay0Wjk24ULmDplMk5OTuzeF6ze7VPlpaRZIV+8cB5/Hy9CbtwgIHAkndy6qKlllX8lzSkjKiqKMSMDada4IXnzOnDg8DHc3D1UEav8J2nKIwfv20tggD+KojB/0bfUq98gtU1SSSekCTcXER5On57d6e7RhTp16xN86KgqYpU3IlU9sqIorF65gknjg8hta8fm7bsoXUa9Za3Km5NqQv71l5/x8/HiyqVLDBrqSc/efdXUsspb88FDi9jYWKZMnkjDurXJlMmcvQcO0W/AoH+I2BQbTdyHNk4l3fJBPfKJ48fw9/Hi7t27jBwTRCe3Li9JLUdzdeUM9hptkZ/DcBrgRwM79SYyKv/NB/HIjx4+xHvoYDq0aYVT8c/JkycPs2ZM4+yZ069su/jrw7zkrr8qKi+QokIWEbZu3oRLtSqcOnmCFWvWMW/BIrbv3oNzyS9w69Cec2fPvtDGFLKaaUcdcHNzp1/Dp1if2M8FNcZQeQUpJuTQkBDcOrRj6KABtG3fgX0HD1E1aRMUS0sr5i1YRKXKlRkysB+xsbFJrRQeHvmemzaOZNGCeXEnzB+HcUsVssoreO9CTkhIYN6cr6njUp3IyEh27tmPX8BwLCwsX3ifwWBg5uy5iAgL589LOmrkVshtDFYGoiIjiVQsiEgwkbTntorKv/JeL/YunP8RP29PQkNC8BsWgJt71/+822fmzJkZNSaIvr160LR5C/I65MZoTODZzZMc2P8nWuNFsmaxIec7bMyi8nHwXjzys2fPGDk8gGaNG2Jnn4fgQ0fx6NbjtW5Z61K7Djly2rBj+1ZAR65cOdHnKotrq9a0qF+MqPI1KKMKWeUVvLNH3r93L4EBfpiMRuZ+s5AGjRq/0WoNjUZDufLl+fWXXwAdub+sQLavQ4imIvz+J20G+/OK+6+rqLy9R7575w69u3elR9cu1Kpdh+DDx2jYuMlbLTmysLAgLi7xik7/eVf6OBxn/oZdrNmZQKsCaaquSSWN8sYqURSFlcuXJdZH5LZlw5ZtlCtf4Z2MCA0Jwc7ePvGFNge1hk+nbNgt4ps0eqd+VT4e3kjIv/z8E/4+Xly+dIkBg4bQq2+/d96SNSYmmosXzlPvhf2NdWS1U297oPL6vHAvakVRcMxjm5r2qGRQboTdTdH+X4iRVy5bmqKDqaikGJJEyI0bUrRAftm0Yb2cPHFcHGxtZNm3i2XNqpXiYGsj+/fukVUrlkuBvHby07Vrsn7tGvmieDG5f/+ejBs7Whzz2MrlS5eka5fO4uxURCIiIqR3j25Sp2Z1iYmJkW7unaV+7ZoSHR0tdV2qS+8e3cRoNEqDOi7StUtnefz4sZT63El69+gmf/z+uxTIaydfTRwvT548kTLOxWXThvXJx3du3yaHvj8oDrY2sn7tGjlx/Jg42NrI2dOnZdWK5eJgayOXL12S5UuXSNEC+eX+/XsyfJifFHZ0kFu3bsrYUSOksKODREREiHvnjvJluTISHR0tNapUko5tW4uIiIdbJwkc5i9Go1FqVv1S2rVqIY8fPZLihQvIMF9vefbsmRQvXECWLF4oERER4pjHVlavXCHh4eFS0MFeTp08IQ8e3JcCee3k4IFguXjhvDjY2sjxo0dky6aNks8ul9y6dVO2btksJYsXlZiYGNm4fl3y8ckTxiUfnzJ5ojRpUE9ERPr26iEtmzYREZF6tWqI99AhIiLSoI6L9O/TS0REGtWrI6MCAyQ+Pl4+L1JQVixbKrfDwhLHP3Y0+fmpkyeSnx85fEiOHz0iDrY2cvNmaPLz8Lt3ZfnSJVKiaCExmUwyesRw+bxIQYmPj5fVK1fI50UKislkkqDRI5Nt9HDrJIP69xUREffOHcVz8EBJaRARMZlM0q5VC2nToplERT2TqpXKS8e2reXWrZtSvHABGdivj1y7elUK588rM6dNlbt37kiJooVkx7atcvbMGXGwtZGpX02STRvWi4OtjWzZvEmOHzsqjnls5dLFC7Jl8yZxsLWRH06dlKlfTZLC+fPKzZuhsnrlCilRtJDcvXNHgkaPlEL58khoaIh4uHWScqWc5dmzZzIhaKw0bdRATCaTuHfuKLWqV5XY2FhxqVpZGtevKyaTSdq2bC4D+/aWuLg4qVS2tPTw6CKPHj4UZ6ciMiForPx07Zrks8slM6ZOkXv3IqSwo4MEjR6ZLK7VK1ck23jm9A9y8cJ5KbswPPcAAANkSURBVJQvj9wOC0s+fvLEcZn61SQpkNdObt26KatWLJeyX5SQmJgY+WbeXCleuIBERT2TSePHSe0a1URRFFm8cIG4NqwviqLIMF9vcalaWRRFkXatWkh3dzcREenfp5eMHztGRETatGgmXbt0loSEBClXylmCxowSEZH6tWvKhnVrJTY2VpwKOcrihQskNDREHGxt5ND3B+XypYviYGsjp3849Zdgjx5JFuPtsLBkMcbHx8v2rVvEMY+tREdHybIl34pTIUeJi4uTkcMDpH7tmiIiMmv6NKlSsZyIiAzq31fcO3UQERHXhvVlQNIXxnPwQHHr0E5ERJo3aSijAgNEURRxdioiy5cuERGRqpXKy+xZM1JcyFqA6OhoIiMfEzRhIg8ePMBMb8ZX02YQGxOLS63ajBoTRHRUFI2auNKn/wAiIx/TtkNHGjVxRVFMNGvRkv4DB2NhaUkXj240bdYcxaTgO2w4JZxLYmFhQa8+/ShfoSI5cuTExz8Ae/s8mJubM2b8RGxy5SJffke8/YZha2tHCWdnRowag5WVFVmyZmHkmLEoioJzyZJ4+foRFxdH5arVGDUmCBGhcJGi+AUEEhcXR+269Rg4xJOYmBhcatWmR+/eALg2a06vPn0xJhhp1LgJPfskXqg2b9mKlq3bYGNjQxePbpQtVx6NRsNgTy9y29piY2ND5y7uVKz0JYUKFWbAoCHY2dmT29YWX/8AzM3NSUiIp1ff/lhaWvH02VN69+2HRqPh6ZMnePr4otFo0Op09O7Xn/j4eLJmzYpHt+5A4s0sO3Z2Iy4ujuyffIJH1+5EhIdTtGgxOnZKPJ4nT14aN3Hlwf37lC1XngYNG/HwwQNq1HThy8pVCL97l8auTSlbrjz379+jRk0XylWoSExMDC1atSa3rS06nY6OnbtgZmZGJnNzWrZug4WFJVqtlo5uXTAYDFhbW9GmXXsAsn/yCc1atATA3t6euvUbICIUKFiQJk2bA2BrZ5d83LFAQapWr8GzZ88oX74CFSpWREQoU7YcJZxLpnhkkXyxFx8fj8Fg4P+fq6ikB16YtVBRSa+kiVXUKirviipklQyBKmSVDIEqZJUMgSpklQyBKmSVDIEqZJUMgSpklQyBKmSVDIEqZJUMgSpklQyBKmSVDMH/AOICzBXjrQg6AAAAAElFTkSuQmCC" alt="" />

A block of mass 3 kg is at rest on a rough inclined plane as shown in the figure. The magnitude of net force exerted by the surface on the block will be (g=10 m/<img src="data:image/png;base64,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" class="Wirisformula" alt="S subscript equals end subscript superscript 2 end superscript" width="24" height="20" style="vertical-align:-4px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msubsup»«mrow»«mi»S«/mi»«/mrow»«mrow»«mo»=«/mo»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msubsup»«/math»'/> ) <img src="data:image/png;base64,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" alt="" width="194" height="139" />

As shown in figure, the left block rests on a table at distance null = Normal reaction between A &amp; B <img src="data:image/png;base64,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" class="Wirisformula" alt="N subscript 2 end subscript" width="21" height="17" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msub»«mrow»«mi»N«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msub»«/math»'/> = Normal reaction between B &amp; C Which of the following statement(s) is/are correct ? <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/473123/1/946116/Picture12.png" alt="" />

Solution for the question - as shown in figure, the left block rests on a table at distance null =normal reaction between a & b n_(2) = normal reaction between

As shown in figure, the left block rests on a table at distance-Turito

Solution for the question - as shown in figure, the left block rests on a table at distance lambdafrom the edge while the right block is kept at the same level

If the string is pulled down with a force of 120 N as shown in the figure, then the acceleration of 8 kg block would <img src="data:image/png;base64,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" alt="" />

Solution for the question - if the string is pulled down with a force of 120 n as shown in the figure,then the acceleration of 8 kg block would 4 m/ 5^(2) '/>