Math, asked by saharsh2765, 9 months ago

Find the radius of the base of a right circular cylinder whose curved surface area is
352sq.cm and height is 16cm.​

Answers

Answered by sjewellers785
7

Step-by-step explanation:

Height of cylinder ( H ) = 16 cm

Curved Surface area of cylinder = 352

2πRH = 352

2 × 22/7 × R × 16 = 352

R = ( 352 × 7 ) / ( 2 × 22 × 16 )

R = 2464 / 704

R = 3.5 cm

Hence,

Radius of base of right circular cylinder = 3.5 cm.

Answered by BrainlyConqueror0901
4

\blue{\bold{\underline{\underline{Answer:}}}}

\green{\therefore{\text{Radius\:of\:base=3.5\:cm}}}

\orange{\bold{\underline{\underline{Step-by-step\:explanation:}}}}

 \green{ \underline \bold{Given : }} \\  :  \implies  \text{C.S.A\:of\:cylinder= 352 \: cm}^{2} \\  \\   : \implies  \text{Height(h) = 16 \: cm}  \\  \\  \red{ \underline \bold{To \: Find : }} \\ : \implies   \text{Radius\: of \: base= ? }

• According to given question :

\bold{As \: we \: know \: that} \\   : \implies  \text{C.S.A\: of \: cylinder} =2\pi rh \\  \\ : \implies  352=2  \times \frac{ 22}{7}  \times r\times 16 \\  \\ : \implies  2464=704 \times r  \\  \\ \green{ : \implies\text{ r=3.5\:cm}}\\  \\  \bold{Formula\:related\:to\:the\:topic} \\   \circ\: \text{T.S.A\: of \: cylinder} =2\pi r(h + r)\\\\ \circ\: \text{Volume\: of \: cylinder} =\pi r^{2}h

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