The side lengths and included angle of a triangle are given as:
A = 43 , b = 15, c = 19
Find the area of the triangle.
(Here a is the length of the side opposite A, b is the length of the side opposite B, etc.)
B = π/4, a = 13, c = 7
B = 85 , a = 16, c = 21
C = 120 , a = 4, b = 6
Determine the area of the triangle.
Determine the area of the triangle:
A = 49 , b = 28, and c = 16
a = 27, b = 38, c = 61
Determine the area of ΔABC:
a = 5, b = 1/5, c = 5
Determine the area of the triangle ABC, having the side lengths:
a = 66, b = 54, c = 63
Determine the area of the triangle ABC, having the side lengths.
a = 7, b = 6, c = 7
Find the area of the triangle shown in the figure.
If a parallelogram has an angle of 70 and sides with lengths 13 and 23, find the area of the parallelogram and also the lengths to the nearest tenth of a degree.
If area of δABC is 30 square units, B = 60 and c = 8, find the value of a and also the angle measures to the nearest tenth of a degree.
A = 43, b = 15, c = 19
B = 85, a = 16, c = 21
C = 120, a = 4, b = 6
A = 49, b = 28, and c = 16
, b = 28, and c = 16
A, b is the length of the side opposite B, etc.)
