We can set up a proportion to solve this problem. Let x be the measure of the smallest side of the similar quadrilateral.
The ratio of the smallest side of the first quadrilateral to the largest side of the first quadrilateral is 29/38.
The ratio of the smallest side of the similar quadrilateral to the largest side of the similar quadrilateral is x/95.
Setting up this proportion, we have:
29/38 = x/95
Cross-multiplying, we get:
29 * 95 = 38 * x
2755 = 38x
Dividing both sides by 38, we get:
x = 2755/38
x = 72.5
Therefore, the measure of the smallest side of the similar quadrilateral is 72.5 mm.
The quadrilateral smallest side measures 29 mm and it’s largest side measures 38 mm a similar quadrilaterals largest side measures 95 mm what is the measure of its smallest side?
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