# In meters, the sides of a triangle measure 14,18 and 12. The length of the longest side of a similar triangle is 21 meters. a. Find the ratio of similitude of the two triangles b. Find the lengths of the other two sides of the larger triangle. c. Find the perimeter of each triangle d. Is the ratio of the perimeters equal to the ratio of the lengths of the sides of the triangles?

###### Question:

In meters, the sides of a triangle measure 14,18 and 12. The length of the longest side of a similar triangle is 21 meters.
a. Find the ratio of similitude of the two triangles
b. Find the lengths of the other two sides of the larger triangle.
c. Find the perimeter of each triangle
d. Is the ratio of the perimeters equal to the ratio of the lengths of the sides of the triangles?

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