The surface area of a right square pyramid is given by A=b2+2bh where b is the length of a side of the base and h is the slant height.solve the formula for h if b=3
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Question :- The surface area of a right square pyramid is given by A=b²+2bh where b is the length of a side of the base and h is the slant height.solve the formula for h if b=3 ?
Solution :-
Given that,
→ surface area of a right square pyramid is A = b² + 2bh .
Now, we have given that, the length of a side of base is 3.
we have to find slant height .
So,
→ A = b² + 2bh
→ (A - b²) = 2bh
Dividing both sides by 2b , we get,
→ (A - b²)/2b = h
Putting value of b = 3 now, we get,
→ h = (A - 3²) / 2 * 3
→ h = (A - 9)/6
→ h = {(A/6) - (3/2)}. (Ans.)
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