Match the following -A- Volume ofB- Volume of Sphere - ii- - frac 43 pi r - 3 1C- Volume of Cylinder - iii- frac pi -r - 2 h 3 lend array A- A - iii- B - ii- C - iB- A - ii- B - i- C - iiiC- A - iii- B - i- C - iiD- A - i- B - iii- C - ii

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Volume of Cone

Match the fol...

Question

Match the following :
$\begin{matrix} A . V o l u m e o f C o n e & i . π r^{2} h B . V o l u m e o f S p h e r e & i i . \frac{4}{3} π r^{3} C . V o l u m e o f C y l i n d e r & i i i . \frac{(π r^{2} h)}{3} \end{matrix}$

A - iii, B - ii, C - i

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A - ii, B - i, C - iii

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A - i, B - iii, C - ii

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A - iii, B - i, C - ii

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Solution

The correct option is A A - iii, B - ii, C - i
$V o l u m e o f C y l i n d e r = π r^{2} h V o l u m e o f S p h e r e = \frac{4}{3} π r^{3} V o l u m e o f C o n e = \frac{(π r^{2} h)}{3}$

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Match the following : A. Volume of Conei. πr2hB. VolumeofSphereii. 43πr3C. VolumeofCylinderiii. (πr2h)3

The correct option is A A - iii, B - ii, C - iVolumeofCylinder=πr2hVolumeofSphere=43πr3VolumeofCone=(πr2h)3

Match the following :
$\begin{matrix} A . V o l u m e o f C o n e & i . π r^{2} h B . V o l u m e o f S p h e r e & i i . \frac{4}{3} π r^{3} C . V o l u m e o f C y l i n d e r & i i i . \frac{(π r^{2} h)}{3} \end{matrix}$

The correct option is A A - iii, B - ii, C - i
$V o l u m e o f C y l i n d e r = π r^{2} h V o l u m e o f S p h e r e = \frac{4}{3} π r^{3} V o l u m e o f C o n e = \frac{(π r^{2} h)}{3}$