What remains constant when solids are converted from one shape to another-Coin base area - Coin C-S-A - Hemisphere C-S-A-Coin base area - Coin C-S-A - cone C-S-A-Total surface area of cone-Total surface area of coin - total surface area of cone-

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Standard X

Mathematics

What remains ...

Question

What remains constant when solids are converted from one shape to another?

Coin base area + Coin C.S.A + Hemisphere C.S.A

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Coin base area + Coin C.S.A + cone C.S.A

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Total surface area of coin + total surface area of cone

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Total surface area of cone

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Q. Match the two columns.

\begin{matrix} C o l u m n - I & C o l u m n - I I (A) T o t a l s u r f a c e a r e a o f c y l i n d e r i s & (p) I t s t o t a l s u r f a c e a r e a - b a s e a r e a (B) C u r v e d s u r f a c e a r e a o f h e m i s p h e r e & (q) H a l f o f t h e c i r c u m f e r e n c e o f B a s e \times h e i g h t^{2} + b a s e^{2} (C) T o t a l s u r f a c e a r e a o f a c o n e i s & (2 \times b a s e a r e a) + (c i r c u m f e r e n c e o f c i r c l e b a s e \times h e i g h t) (D) C u r v e d s u r f a c e a r e a o f a c o n e i s & (s) \frac{a r e a o f b a s e \times (s l a n t h e i g h t + b a s e r a d i u s)}{r a d i u s o f c i r c u l a r b a s e} \end{matrix}

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Standard X Mathematics

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