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) 0.8 radians, side 4 centimeters and with angle (γ) 0.4 radians is 2.3977674 centimeters².

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) 0.8 radians, side 4 centimeters and with angle (γ) 0.4 radians is 2.3977674 centimeters².


    Area of a Triangle Angle(β) = 0.8 radians by side(a) = 4 cm with angle(γ) = 0.4 radians in other units

Value unit
2.398x 10-05 km2
1.49x 10-05 mi2
0.0239777 m2
0.0786669 ft2
0.9440029 in2
0.0262223 yd2
2.3977674 cm2
23.977674 mm2

Steps:

Given that Angle (β) = 0.8 radians , Side (a) = 4 cm and with Angle(γ) = 0.4 radians

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

Substitute the values of the angle (β) = 0.8 radians , the side (a) = 4 cm , and the with angle (γ) = 0.4 radians into the formula

4² * sin(cm) * sin(0.8)/(2 * sin(radians + 0.4))

Simplify the above equations

∴ Area of a Triangle angle (β) 0.8 radians , side (b) 4 cm and with angle (γ) = 0.4 radians is 2.3977674 cm²