Area of a rhombus is $75 s q c m$ . If one of the diagonals is $5 c m$ longer then the lengths of the other diagonal.

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Solution

The area of rhombus is given as $75 s q . c m$ with one diagonal as $5 c m$ .

Let $d c m$ be the length of the other diagonal, then,

$75 = \frac{1}{2} \times 5 \times d$

$d = \frac{75 \times 2}{5}$

$d = 30 c m$
Therefore, the other diagonal is $30 c m$ long.

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Area of a rhombus is 75 sq cm. If one of the diagonals is 5 cm longer then the lengths of the other diagonal.

The area of rhombus is given as 75sq.cm with one diagonal as 5cm. Let dcm be the length of the other diagonal, then, 75=12×5×d d=75×25 d=30cmTherefore, the other diagonal is 30cm long.

Area of a rhombus is $75 s q c m$ . If one of the diagonals is $5 c m$ longer then the lengths of the other diagonal.

The area of rhombus is given as $75 s q . c m$ with one diagonal as $5 c m$ .

Let $d c m$ be the length of the other diagonal, then,

$75 = \frac{1}{2} \times 5 \times d$

$d = \frac{75 \times 2}{5}$

$d = 30 c m$
Therefore, the other diagonal is $30 c m$ long.