SOLUTION: An isosceles triangle are 66 degrees, 66 degrees, and 48 degrees at the center of the circle. If the shortest side of the triangle is 8.4 cm, find the length of one of the two equa

Algebra ->  Pythagorean-theorem -> SOLUTION: An isosceles triangle are 66 degrees, 66 degrees, and 48 degrees at the center of the circle. If the shortest side of the triangle is 8.4 cm, find the length of one of the two equa      Log On


   



Question 936644: An isosceles triangle are 66 degrees, 66 degrees, and 48 degrees at the center of the circle. If the shortest side of the triangle is 8.4 cm, find the length of one of the two equal sides

Answer by TimothyLamb(4379) About Me  (Show Source):
You can put this solution on YOUR website!
use law of sines:
a/sinA = c/sinC
a/sin(66) = 8.4/sin(48)
a = sin(66)*8.4/sin(48)
a = 10.3260920094
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answer:
a = 10.326 cm
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