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Recent questions tagged area-under-curve
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137
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GATE Mechanical 2026 | Question: 1
Domain $A$ is bounded by curve $x^{2}=4 y$, ordinate $x=2$, and $x$ axis.The value of $\iint_{A} y d x d y$ is$1 / 5$$1 / 3$$5 / 12$$1 / 2$
gatecse
137
views
asked
Feb 23
Calculus
gateme-2026
calculus
area-under-curve
numerical-answers
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430
430 views
GATE2019 ME-1: 2
A parabola $x=y^2$ with $0 \leq x \leq 1$ is shown in the figure. The volume of the solid of rotation obtained by rotating the shaded area by $360^{\circ}$ around x-axis ...
Arjun
430
views
asked
Feb 9, 2019
Calculus
gateme-2019-set1
calculus
area-under-curve
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0
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0
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407
407 views
GATE ME 2012 | Question: 11
The area enclosed between the straight line $y=x$ and the parabola $y=x^2$ in the $x-y$ plane is$1/6$$1/4$$1/3$$1/2$
Andrijana3306
407
views
asked
Mar 19, 2018
Calculus
gateme-2012
calculus
definite-integrals
area-under-curve
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0
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415
415 views
GATE2017 ME-1: 28
A parametric curve defined by $x= \cos \left ( \dfrac{\Pi u}{2} \right ), y= \sin \left ( \dfrac{\Pi u}{2} \right )$ in the range $0 \leq u \leq 1$ is rotated about the $...
Arjun
415
views
asked
Feb 26, 2017
Calculus
gateme-2017-set1
calculus
area-under-curve
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0
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238
238 views
GATE2015-2-27
The surface integral $\displaystyle{} \int \int_{s}^{ }\dfrac{1}{\pi }(9xi-3yj)\cdot nds$ over the sphere given by $x^2+y^2+z^2=9$ is
Arjun
238
views
asked
Feb 24, 2017
Calculus
gateme-2015-set2
numerical-answers
calculus
integrals
area-under-curve
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0
0 votes
0
0 answers
267
267 views
GATE Mechanical 2014 Set 1 | Question: 26
The integral $\oint_{c}^{ } (ydx-xdy)$ is evaluated along the circle $x^2+y^2=\frac{1}{4}$ traversed in counter clockwise direction. The integral is equal to$0$$\frac{-\p...
Arjun
267
views
asked
Feb 19, 2017
Calculus
gateme-2014-set1
calculus
definite-integrals
area-under-curve
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0
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0
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395
395 views
GATE ME 2013 | Question: 26
The following surface integral is to be evaluated over a sphere for the given steady velocity vector field $F$ = $xi$ + $yj$+ $zk$ defined with respect to a Cartesian coo...
piyag476
395
views
asked
Feb 19, 2017
Calculus
gateme-2013
calculus
integrals
area-under-curve
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