118k views
16 votes
Solve for x. Round to the nearest TENTH of a degree. Type your answer as a single value (don't type "x=" or include any labels).

Solve for x. Round to the nearest TENTH of a degree. Type your answer as a single-example-1

1 Answer

10 votes

Answer:

x = 36.9

Explanation:

Use the sine function if you know the length of the opposite side and the hypotenuse. Plug your values into the equation: sine (x) = opposite ÷ hypotenuse. Say that the length of the opposite side is 6 and the length of the hypotenuse is 10. Divide 6 by 10, which is equal to 0.6. Now you know that sine (x) = 0.6 which is the same as x = sine^-1 (0.6).

Steps:

sin (x) = 6/10

sin(x) = 0.6

then we do sin^-1(0.6), which equals 36.869897645844 ° (degrees)

36.869897645844 ° (degrees) rounded to the nearest tenth is 36.9

so x = 36.9

User Yassine Guedidi
by
4.5k points