There is no easy way to do this one. Even if you were to use the half angle formula to get from 30° to 15° to 7.5°, the computations require the square roots of decimals that get difficult quickly.
This is one time that looking it up or using a calculator to find that it is 0.938 is the only reasonable way.
This problem can be solved using the Sine Rule :a/sin A = b/sin B = c/sin C 10/sin 45 = AB/sin 75 : AB = 10sin 75 ÷ sin 45 = 13.66 units (2dp)
An angle of 75 degrees is an acute angle
sin(35 deg) = 0.5736
A whole circle is 360 degrees so 75% of a circle is 270 degrees.
sin(88) = 0.0353983027sin(89) = 0.860069406 sin(89) - sin(88) = 0.824671103 0.824671103 / 0.860069406 = 0.958842504 Answer : 0.958842504
This problem can be solved using the Sine Rule :a/sin A = b/sin B = c/sin C 10/sin 45 = AB/sin 75 : AB = 10sin 75 ÷ sin 45 = 13.66 units (2dp)
what is the value of sin 75 degree
Perhaps you can ask the angel to shed some divine light on the question! Suppose the base is BC, with angle B = 75 degrees angle C = 30 degrees then that angle A = 180 - (75+30) = 75 degrees. Suppose the side opposite angle A is of length a mm, the side opposite angle B is b mm and the side opposite angle C is c mm. Then by the sine rule a/sin(A) = b/(sin(B) = c/sin(C) This gives b = a*sin(B)/sin(A) and c = a*sin(C)/sin(A) Therefore, perimeter = 150 mm = a+b+c = a/sin(A) + a*sin(B)/sin(A) + a*sin(C)/sin(A) so 150 = a*{1/sin(A) + sin(B)/sin(A) + sin(C)/sin(A)} or 150 = a{x} where every term for x is known. This equation can be solved for a. So draw the base of length a. At one end, draw an angle of 75 degrees, at the other one of 30 degrees and that is it!
Sin(285) is a number, not an angle. The reference angle for 285 degrees is 285-360 = -75 degrees.
The answer is 42.
SQRT(3)/4 - 1/4
How to calculate sin10 deg
sin 300 = -sin 60 = -sqrt(3)/2 you can get this because using the unit circle.
sin 57 degrees
all sin is sin97 degrees Fahrenheit = 36.1 degrees Celsius
148 degrees minus 75 degrees is 73 degrees
Sin theta of 30 degrees is1/2