Turito Academy

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Global form fields

Equation of the curve passing through (3, 9) which satisfies the differential equation <img src="data:image/png;base64,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" class="Wirisformula" alt="fraction numerator d y over denominator d x end fraction equals x plus 1 over x squared" width="101" height="38" style="vertical-align:-15px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mi»d«/mi»«mi»y«/mi»«/mrow»«mrow»«mi»d«/mi»«mi»x«/mi»«/mrow»«/mfrac»«mo»=«/mo»«mi»x«/mi»«mo»+«/mo»«mfrac»«mn»1«/mn»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«/mfrac»«/math»'/> is

Solution for the question - equation of the curve passing through (3, 9) which satisfies thedifferential equation (dy)/(dx)=x+(1)/(x^(2)) is none of these

Equation of the curve passing through (3, 9) which satisfies th-Turito

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If <img src="data:image/png;base64,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" class="Wirisformula" alt="f left parenthesis x right parenthesis space equals space f apostrophe left parenthesis x right parenthesis" width="86" height="17" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»f«/mi»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«mo»§#160;«/mo»«mo»=«/mo»«mo»§#160;«/mo»«mi»f«/mi»«mo»`«/mo»«mo»(«/mo»«mi»x«/mi»«mo»)«/mo»«/math»'/> and f(1) = 2, then f(3) =

Solution for the question - if f(x)=f^(')(x) andf(1) = 2, then f(3) = 2e^(3) '/> 3e^(2) '/> 2e^(2) '/> e^(2) '/>

If f(x)=f^(')(x) andf(1) = 2, then f(3) = -Turito

Given, <img src="data:image/png;base64,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" class="Wirisformula" alt="x squared equals 4 y" width="55" height="19" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»=«/mo»«mn»4«/mn»«mi»y«/mi»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="rightwards double arrow y equals x squared over 4" width="73" height="39" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mo»§#8658;«/mo»«mi»y«/mi»«mo»=«/mo»«mfrac»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mn»4«/mn»«/mfrac»«/math»'/> <img src="data:image/png;base64,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rightwards double arrow fraction numerator d squared y over denominator d x squared end fraction equals 1 half
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The degree and order of the differential equation of all tangent lines to the parabola x2 = 4y is:

Solution for the question - the degree and order of the differential equation of all tangent lines tothe parabola x2 = 4y is: 1,41,32,22,1

The degree and order of the differential equation of all tangen-Turito

The differential equation of all non-horizontal lines in a plane is :

Solution for the question - the differential equation of all non-horizontal lines in a plane is : (d^(2)x)/(dy^(2))=0 (d^(2)y)/(dx^(2))=0 (dx)/(dy)=0 (dy)/(dx)=0

The differential equation of all non-horizontal lines in a plan-Turito

The differential equation of all non-vertical lines in a plane is :

Solution for the question - the differential equation of all non-vertical lines in a plane is : (d^(2)x)/(dy^(2))=0 (d^(2)y)/(dx^(2))=0 (dx)/(dy)=0 (dy)/(dx)=0

The differential equation of all non-vertical lines in a plane -Turito

The differential equation of all conics with the coordinate axes, is of order

Solution for the question - the differential equation of all conics with the coordinate axes, is oforder 4321

The differential equation of all conics with the coordinate axe-Turito

If the algebraic sum of distances of points (2, 1) (3, 2) and (­-4, 7) from the line y = mx + c is zero, then this line will always pass through a fixed point whose coordinate is

Solution for the question - if the algebraic sum of distances of points (2, 1) (3, 2) and (-4, 7)from the line y = mx + c is zero, then this line will always pa

If the algebraic sum of distances of points (2, 1) (3, 2) and (-Turito

A particle moves in a straight line with velocity given by <img src="data:image/png;base64,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" class="Wirisformula" alt="fraction numerator d x over denominator d t end fraction equals x plus 1" width="84" height="35" style="vertical-align:-12px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mfrac»«mrow»«mi»d«/mi»«mi»x«/mi»«/mrow»«mrow»«mi»d«/mi»«mi»t«/mi»«/mrow»«/mfrac»«mo»=«/mo»«mi»x«/mi»«mo»+«/mo»«mn»1«/mn»«/math»'/> (x being the distance described). The time taken by the particle to describe 99 meters is:

Solution for the question - a particle moves in a straight line with velocity given by (dx)/(dt)=x+1(x being the distance described). the time taken by the part

A particle moves in a straight line with velocity given by (d-Turito

Given,<img src="data:image/png;base64,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" class="Wirisformula" alt="y to the power of straight prime equals fraction numerator x squared plus y squared over denominator x squared minus y squared end fraction comma y left parenthesis 1 right parenthesis equals 1" width="151" height="45" style="vertical-align:-18px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mi»y«/mi»«mi mathvariant=¨normal¨»§#8242;«/mi»«/msup»«mo»=«/mo»«mfrac»«mrow»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»+«/mo»«msup»«mi»y«/mi»«mn»2«/mn»«/msup»«/mrow»«mrow»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»§#8722;«/mo»«msup»«mi»y«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«mo»,«/mo»«mi»y«/mi»«mo»(«/mo»«mn»1«/mn»«mo»)«/mo»«mo»=«/mo»«mn»1«/mn»«/math»'/> <img src="data:image/png;base64,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" class="Wirisformula" alt="y to the power of straight prime equals fraction numerator x squared plus y squared over denominator x squared minus y squared end fraction
rightwards double arrow fraction numerator d y over denominator d x end fraction equals fraction numerator x squared plus y squared over denominator x squared minus y squared end fraction
rightwards double arrow open parentheses fraction numerator d y over denominator d x end fraction close parentheses subscript open parentheses 1 comma 0 close parentheses end subscript equals fraction numerator 1 squared plus 0 squared over denominator 1 squared minus 0 squared end fraction
space space space space space space space space space space space space space space space space space space space space space space equals 1 over 1 equals 1" width="169" height="195" style="vertical-align:-98px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mi»y«/mi»«mi mathvariant=¨normal¨»§#8242;«/mi»«/msup»«mo»=«/mo»«mfrac»«mrow»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»+«/mo»«msup»«mi»y«/mi»«mn»2«/mn»«/msup»«/mrow»«mrow»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»§#8722;«/mo»«msup»«mi»y«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«mspace linebreak=¨newline¨/»«mo»§#8658;«/mo»«mfrac»«mrow»«mi»d«/mi»«mi»y«/mi»«/mrow»«mrow»«mi»d«/mi»«mi»x«/mi»«/mrow»«/mfrac»«mo»=«/mo»«mfrac»«mrow»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»+«/mo»«msup»«mi»y«/mi»«mn»2«/mn»«/msup»«/mrow»«mrow»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»§#8722;«/mo»«msup»«mi»y«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«mspace linebreak=¨newline¨/»«mo»§#8658;«/mo»«msub»«mfenced»«mfrac»«mrow»«mi»d«/mi»«mi»y«/mi»«/mrow»«mrow»«mi»d«/mi»«mi»x«/mi»«/mrow»«/mfrac»«/mfenced»«mfenced»«mrow»«mn»1«/mn»«mo»,«/mo»«mn»0«/mn»«/mrow»«/mfenced»«/msub»«mo»=«/mo»«mfrac»«mrow»«msup»«mn»1«/mn»«mn»2«/mn»«/msup»«mo»+«/mo»«msup»«mn»0«/mn»«mn»2«/mn»«/msup»«/mrow»«mrow»«msup»«mn»1«/mn»«mn»2«/mn»«/msup»«mo»-«/mo»«msup»«mn»0«/mn»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«mspace linebreak=¨newline¨/»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»§#160;«/mo»«mo»=«/mo»«mfrac»«mn»1«/mn»«mn»1«/mn»«/mfrac»«mo»=«/mo»«mn»1«/mn»«/math»'/>

Integral curve satisfying <img src="data:image/png;base64,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" class="Wirisformula" alt="y to the power of straight prime equals fraction numerator x squared plus y squared over denominator x squared minus y squared end fraction comma y left parenthesis 1 right parenthesis equals 1" width="151" height="45" style="vertical-align:-18px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mi»y«/mi»«mi mathvariant=¨normal¨»§#8242;«/mi»«/msup»«mo»=«/mo»«mfrac»«mrow»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»+«/mo»«msup»«mi»y«/mi»«mn»2«/mn»«/msup»«/mrow»«mrow»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mo»§#8722;«/mo»«msup»«mi»y«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfrac»«mo»,«/mo»«mi»y«/mi»«mo»(«/mo»«mn»1«/mn»«mo»)«/mo»«mo»=«/mo»«mn»1«/mn»«/math»'/> has the slope at the point (1, 0) of the curve, equal to :

Solution for the question - integral curve satisfying y^(')=(x^(2)+y^(2))/(x^(2)-y^(2)),y(1)=1 hasthe slope at the point (1, 0) of the curve, equal to : (5)/(3) '/>

Integral curve satisfying y^(')=(x^(2)+y^(2))/(x^(2)-y^(2)),y-Turito

If integrating factor of <img src="data:image/png;base64,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" class="Wirisformula" alt="x open parentheses 1 minus x squared close parentheses d y plus open parentheses 2 x squared y minus y minus a x cubed close parentheses d x" width="243" height="19" style="vertical-align:-3px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»x«/mi»«mfenced separators=¨|¨»«mrow»«mn»1«/mn»«mo»§#8722;«/mo»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«/mrow»«/mfenced»«mi»d«/mi»«mi»y«/mi»«mo»+«/mo»«mfenced separators=¨|¨»«mrow»«mn»2«/mn»«msup»«mi»x«/mi»«mn»2«/mn»«/msup»«mi»y«/mi»«mo»§#8722;«/mo»«mi»y«/mi»«mo»§#8722;«/mo»«mi»a«/mi»«msup»«mi»x«/mi»«mn»3«/mn»«/msup»«/mrow»«/mfenced»«mi»d«/mi»«mi»x«/mi»«/math»'/> is <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAACQAAAARCAYAAAC1tw6GAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAASJJREFUeNpjYCAd/Edjg/AvIL4FxH4k6KUa+I+DrQHEzweTg0DgBxq/B4g/APEVIA5FUs8BxGeAWBzK54HyeajpIFkgXozErwbiSiQLS9DUuwDxOii7A4gTqRVCIPwSiPvQfAhKU3wEomw21KEnaRVlyOAPEWnIACrmRQ8HfQFiJgIO2gTEjdCQwgpAiWwNNHE+BGJ7Chw0E4hjoWxJIJ6Cpt4PySGroGkKBYDi+xJSWaIFzR3o4BeRDhKEhgAopO4CsQeSei6oXcJIDj4HzX1w0IWUK2BgCxCzIfEtKU2AxAImaHkhiib2CSkdwKLRmh4OMkfKwsj4KMMAAT9owho0gG5pgxRwDYgLoGlGEJrAbQfSQUpAfBhawoIcl8wwChgYAPuMVCzCq6UbAAAAY3RFWHRNYXRoTUwAPG1hdGggeG1sbnM9Imh0dHA6Ly93d3cudzMub3JnLzE5OTgvTWF0aC9NYXRoTUwiPjxtc3VwPjxtaT5lPC9taT48bWk+SlBkeDwvbWk+PC9tc3VwPjwvbWF0aD4wqdPgAAAAAElFTkSuQmCC" class="Wirisformula" alt="e to the power of JPdx" width="36" height="17" style="vertical-align:-1px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«msup»«mi»e«/mi»«mi»JPdx«/mi»«/msup»«/math»'/> then P is

Solution for the question - if integrating factor ofisthen p is '/> '/> '/> '/>

If integrating factor ofisthen p is -Turito

Cathode rays are made to pass between the poles of a magnet as shown in figure The effect of magnetic field is <img 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" alt="" width="253" height="163" />

Solution for the question - cathode rays are made to pass between the poles of a magnet as shown infigure the effect of magnetic field is to increase the velocity of the rays

Cathode rays are made to pass between the poles of a magnet as -Turito

A neutron, a proton, an electron and an alpha particle enter a region of constant magnetic field with equal velocities The magnetic field is along the inward normal to the plane of the paper The tracks of the particles are labled in the figure The electron follows ____ track and alpha particle follows track ______ <img 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" alt="" width="204" height="193" />

Solution for the question - a neutron, a proton, an electron and an alpha particle enter a region ofconstant magnetic field with equal velocities the magnetic f

A neutron, a proton, an electron and an alpha particle enter a -Turito

Solution for the question - a graph regarding photoeletric effect is shown between the maximum kineticenergy of electrons and the frequency of the incident ligh

A graph regarding photoeletric effect is shown between the maxi-Turito

The graph between the stopiing potential <img src="data:image/png;base64,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" class="Wirisformula" alt="open parentheses V subscript 0 end subscript close parentheses" width="31" height="20" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mfenced separators=¨|¨»«mrow»«msub»«mrow»«mi»V«/mi»«/mrow»«mrow»«mn»0«/mn»«/mrow»«/msub»«/mrow»«/mfenced»«/math»'/>and <img src="data:image/png;base64,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" class="Wirisformula" alt="left parenthesis 1 divided by lambda right parenthesis" width="41" height="16" style="vertical-align:-2px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«mo»(«/mo»«mn»1«/mn»«mo»/«/mo»«mi»λ«/mi»«mo»)«/mo»«/math»'/> is shown in figure, <img src="data:image/png;base64,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" class="Wirisformula" alt="ϕ subscript 1 end subscript comma ϕ subscript 2 end subscript" width="47" height="17" style="vertical-align:-5px" role="math" data-mathml='«math xmlns=¨http://www.w3.org/1998/Math/MathML¨ »«msub»«mrow»«mi»ϕ«/mi»«/mrow»«mrow»«mn»1«/mn»«/mrow»«/msub»«mo»,«/mo»«msub»«mrow»«mi»ϕ«/mi»«/mrow»«mrow»«mn»2«/mn»«/mrow»«/msub»«/math»'/>and <img src="data:image/png;base64,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" class="Wirisformula" alt="ϕ subscript 3 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»ϕ«/mi»«/mrow»«mrow»«mn»3«/mn»«/mrow»«/msub»«/math»'/> are work functions Which of the following is <img src="https://mycourses.turito.com/pluginfile.php/1/question/questiontext/459930/1/937888/Picture88.png" alt="" />

Solution for the question - the graph between the stopiing potential (v_(0)) and (1//lambda) is shownin figure, phi_(1),phi_(2) and phi_(3) are work functions w

The graph between the stopiing potential (v_(0)) and (1//lambda-Turito

The equation of circle which touches the line 5x + 12 y =1 and which has its centre at (3, 4) is:

Solution for the question - the equation of circle which touches the line 5x + 12 y =1 and which hasits centre at (3, 4) is: none of these(x-3)^(2)+(y-4)^(2)=((62)/(13))^(2)

The equation of circle which touches the line 5x + 12 y =1 and -Turito

1. <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/487106/1/937740/Picture10.png" alt="" width="146" height="68" /> 2. <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/487106/1/937740/Picture12.png" alt="" width="173" height="65" /> 3. <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/487106/1/937740/Picture13.png" alt="" width="173" height="61" /> 4. <img src="https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/487106/1/937740/Picture14.png" alt="" width="155" height="60" /> Identify the wrong description of the above figures

Solution for the question - 1. 2. 3. 4. identify the wrong description of the above figures 4 correction for far-sightedness3 represents far sightedness