Question

the area of Rambous is 996 if the length of one digonal 46 cm find the length of other digonal​

Answer 1

${ \bf{ \mathbb{ \blue{QUESTION :}}}}$

The area of a rhombus is 966 Sq. cm. if the length of its diagonals is 46 c.m. find the length of the other diagonal.

${ \bf{ \mathbb{ \blue{SOLUTION :}}}}$

${ \mathsf{Area \: of \: rhombus \: = \frac{1}{2} \times product \: of \: diagonals}}$

${ \mathsf{Let \: other \: diagonal \: (x)}}$

${ \mathsf{966 = \frac{1}{2} \times 46 \times \: x}}$

${ \mathsf{966 = 23 \times \: x}}$

${ \mathsf{x = \cancel\frac{966}{23} = 42}}$

${ \mathsf{Hence, \: the \: length \: of \: other \: digonal \: is \: { \boxed{ \bf{ \red{42}}}}}}★$

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