A) 2 : 7
B) 7 : 3
C) 10 : 3
D) 3 : 10
Correct Answer: C
Solution :
\[\frac{\text{Total}\,\,\text{surface}\,\,\text{area}}{\text{Curved}\,\,\text{surface}\,\,\text{area}}=\frac{2\pi r\,\,(h+r)}{2\pi rh}=\frac{h+r}{h}\] \[\therefore \]\[\frac{\text{Total}\,\,\text{surface}\,\,\text{area}}{\text{Curved}\,\,\text{surface}\,\,\text{area}}=\left( \frac{h+r}{h} \right)=\left( \frac{30+70}{30} \right)=\frac{10}{3}\]You need to login to perform this action.
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