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Find the area of the region bounded by the curves $x=4y-y^2$ and the y-axis.
This question has multiple parts. Therefore each part has been answered as a separate question on Clay6.com
isc
class12
modelpaper
2012
sec-a
q6
q6-b
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Apr 10, 2013
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sreemathi.v
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0
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The region bounded by the curve $y^2=x(x-1)^2$,the x-axis and the lines $x=1,x=0$,is rotated through four right angles about the x-axis.Calculate the volume of the solid of revolution so formed.
asked
Apr 16, 2013
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2006
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Calculate the area bounded by the curve $y=x(2-x)$ and the lines $x=0,y=0,x=2$.This area is rotated through four right angles about the $x$-axis.Calculate the volume of the solid so formed.
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Apr 17, 2013
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isc
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2005
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Draw a rough sketch of the curve $y=x^2-5x+6$ and find the area bounded by the curve and the $x$-axis.
asked
Apr 12, 2013
by
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isc
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2010
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Draw a rough sketch of the curve $x^2+y=9$ and find the area enclosed by the curve,the x-axis and the lines $x+1=0$ and $x-2=0$.
asked
Apr 12, 2013
by
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isc
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2009
sec-a
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q6-b
0
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Find the area enclosed by the curves $y^2=x$ and $y^2=4-3x$.
asked
Apr 16, 2013
by
sreemathi.v
isc
class12
modelpaper
2007
sec-a
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Draw a rough sketch of the curve $y^2+1=x,x\leq 2$.Find the area enclosed by the curve and the line $x=2$.
asked
Apr 15, 2013
by
sreemathi.v
isc
class12
modelpaper
2008
sec-a
q6
q6-b
cbse
sec-b
ch8
additionalproblem
math
0
votes
0
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If $y=x^x$,prove that : $\large\frac{d^2y}{dx^2}-\large\frac{1}{y}\big(\large\frac{dy}{dx}\big)^2-\large\frac{y}{x}\normalsize =0$
asked
Apr 11, 2013
by
sreemathi.v
isc
class12
modelpaper
2011
sec-a
q6
q6-b
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