Chapter 9

Algebra 2 and Trigonometry · 262 exercises

Problem 51

In \(51-58,\) find the smallest positive value of \(\theta\) to the nearest minute. $$ \sin \theta=0.2672 $$

6 step solution

Problem 52

In \(51-58,\) find the smallest positive value of \(\theta\) to the nearest minute. $$ \cos \theta=0.2672 $$

5 step solution

Problem 53

In \(51-58,\) find the smallest positive value of \(\theta\) to the nearest minute. $$ \sin \theta=0.9692 $$

4 step solution

Problem 54

In \(51-58,\) find the smallest positive value of \(\theta\) to the nearest minute. $$ \cos \theta=0.9692 $$

5 step solution

Problem 55

In \(51-58,\) find the smallest positive value of \(\theta\) to the nearest minute. $$ \sin \theta=0.6534 $$

4 step solution

Problem 56

In \(51-58,\) find the smallest positive value of \(\theta\) to the nearest minute. $$ \cos \theta=0.6534 $$

5 step solution

Problem 57

In \(51-58,\) find the smallest positive value of \(\theta\) to the nearest minute. $$ \tan \theta=7.3478 $$

4 step solution

Problem 58

In \(51-58,\) find the smallest positive value of \(\theta\) to the nearest minute. $$ \tan \theta=0.0892 $$

5 step solution

Problem 59

A ramp that is 12 feet long is used to reach a doorway that is 3.5 feet above the level ground. Find, to the nearest degree, the measure the ramp makes with the ground.

4 step solution

Problem 60

The bed of a truck is 4.2 feet above the ground. In order to unload boxes from the truck, the driver places a board that is 12 feet long from the bed of the truck to the ground. Find, to the nearest minute, the measure the board makes with the ground.

5 step solution

Problem 62

The terminal side of an angle in standard position intersects the unit circle at the point \((-0.8,0.6) .\) a. In what quadrant does the terminal side of the angle lie? b. Find, to the nearest degree, the smallest positive measure of the angle.

3 step solution

Problem 63

The terminal side of an angle in standard position intersects the unit circle at the point \((0.28,-0.96) .\) a. In what quadrant does the terminal side of the angle lie? b. Find, to the nearest degree, the smallest positive measure of the angle.

3 step solution

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