2 Answers

Mukund Samant · Answer 1 · 2018-08-11T22:16:19+0000

Answer:
$2400\pi\ units^3\text{ or }7536\ units^3$

Explanation:

Given: The slant height of oblique cylinder (l)=26 units

The radius of oblique cylinder (r)=10 units

Let h be the height of the cylinder, then we have

$h=√(l^2-r^2) \\\\\Rightarrow h=√((26)^2-(10)^2)  \\\\\Rightarrow h=√(676-100) \\\\\Rightarrow h=√(576) \\\\\Rightarrow h=24\ units$

Now, the volume of oblique cylinder is given by :-

$V=\pi r^2h\\\\\Rightarrow V=\pi(10)^2(24)\\\\\Rightarrow V=2400\pi\ units^3$

If we substitute
$\pi=3.14$ , then we get

Volume of oblique cylinder=
$2400*3.14=7536\ units^3$

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