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If total surface area of a cube is s sq. unit and the length of the diagonal is d unit, then the relation between s and d is (a) s = 6 d2 (b) 3s = 7d (c) s3 = d2 (d) d2 =\frac{s}{2}

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Answer

d2

Explanation

Total surface area of a cube = s sq. unit

Diagonal of a cube = d unit

Let one side of cube x unit.

\therefore Total surface area (s) = 6x2 sq unit

Diagonal (d)=\sqrt{3 x} unit

โˆด s = 2d2

โˆด \frac{s}{2}= d2

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