Created By : Abhinandan Kumar

Reviewed By : Rajashekhar Valipishetty

Last Updated : May 30, 2023


Enter the Angle (β)

Enter the Base (a)

Enter the Angle (γ)


Area of Triangle angle (β) 0.5 radians, side 56 inches and with angle (γ) 0.8 radians is 559.6597424 inches².

The area of a triangle is defined as the total space that is enclosed by any particular triangle. The basic formula to find the area of a given triangle is A = a² * sin(β) * sin(γ)/(2 * sin(β + γ)), where a is side, sin(β), sin(γ) are the angles of the given triangle. Area of Triangle angle (β) 0.5 radians, side 56 inches and with angle (γ) 0.8 radians is 559.6597424 inches².


    Area of a Triangle Angle(β) = 0.5 radians by side(a) = 56 in with angle(γ) = 0.8 radians in other units

Value unit
0.0142154 km2
0.008833 mi2
14.2153575 m2
46.6383119 ft2
559.6597424 in2
15.546104 yd2
1421.5357457 cm2
14215.357457 mm2

Steps:

Given that Angle (β) = 0.5 radians , Side (a) = 56 in and with Angle(γ) = 0.8 radians

We Know that, Area = a² * sin(β) * sin(γ)/(2 * sin(β + γ))

Substitute the values of the angle (β) = 0.5 radians , the side (a) = 56 in , and the with angle (γ) = 0.8 radians into the formula

56² * sin(in) * sin(0.5)/(2 * sin(radians + 0.8))

Simplify the above equations

∴ Area of a Triangle angle (β) 0.5 radians , side (b) 56 in and with angle (γ) = 0.8 radians is 559.6597424 in²