The total surface area of a solid right cylinder of radius $r$ and height $h$ is $2 π r (h + r)$

Question

The total surface area of a solid right cylinder of radius r and height h is 2pi r-h-r-TrueFalseEitherNeither

Toppr Admin · Accepted Answer

The curved surface area for a cylinder is 2-x3C0-rhTotal surface area - curved surface area -area of the two circles-2-x3C0-rh-2-x3C0-r2-2-x3C0-r-r-h-

The total surface area of a solid right cylinder of radius $r$ and height $h$ is $2 π r (h + r)$
True
False
Either
Neither

The curved surface area for a cylinder is $2 (π) r h$
Total surface area = curved surface area +area of the two circles $= 2 (π) r h + 2 (π) r^{2}$
$= 2 (π) r (r + h)$

The total surface area of a solid right cylinder of radius r and height h is 2πr(h+r)TrueFalseEitherNeither

The curved surface area for a cylinder is 2(π)rhTotal surface area = curved surface area +area of the two circles=2(π)rh+2(π)r2=2(π)r(r+h)

The total surface area of a solid right cylinder of radius $r$ and height $h$ is $2 π r (h + r)$
True
False
Either
Neither

The curved surface area for a cylinder is $2 (π) r h$
Total surface area = curved surface area +area of the two circles $= 2 (π) r h + 2 (π) r^{2}$
$= 2 (π) r (r + h)$