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Finding Area


A = a2, in which a is one of the sides.


A = ab, in which a is the base and b is the length.


A = bh, in which b is the base and h is the height.


A = πr2, in which π is 3.1416 and r is the radius.


A = πr1r2, in which π is 3.1416, r1 is the longer radius, and r2 is the shorter radius.


A = (h[b1 + b2])/2, in which h is the height, b1 is the longer parallel side, and b2 is the shorter parallel side.


Given base and height: A = (1/2)bh, in which b is the base and h is the height.

Given side, angle, side (SAS): (1/2) ab x sinθ, in which a is one side, b is another side, and θ is the known angle.

Given three sides: square root of (s[s-a][s-b][s-c]) when s = (a + b + c)/2 (Heron's formula), in which a, b, and c represent the three sides.

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