Diagonals of a rhombus 24 and 70 cm calculate the perimeter of a rhombus

Since the figure has diagonals at right angles, we find the side using the Pythagorean theorem, where the legs are half the diagonals:

1 leg has a length: 24/2 = 12 (cm),

2 leg has a length: 70/2 = 35 (cm).

Find the side of the rhombus: √122 + 352 = √144 + 1225 = √1369 = 37.

Accordingly, the perimeter is:

37 * 4 = 148 (cm).

Answer: 148 cm.



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