1. Solve √3 + 2cosx = 0, where 0°≤ x < 360°.
2. Solve 2cosθ + 1 = 0, where 0°≤ x < 360°.
3. Solve 3tanθ - √3 = 0, where 0°≤ x < 360°.
4. Solve tan²x + 2tanx - 24 = 0 for 0°≤ x < 360°.
5. Solve 1 - cosθ= sin²θ, where 0°≤ x < 360°.
6. Solve (7sinθ + cosθ)/(4sinθ + cosθ) = 2, where 0°≤ x < 360°.
7a. Rewrite 8tanθ = 3cosθ in the form xsin²θ + ysinθ + z = 0, where x, y and z are integers.
7b. Hence, solve the equation in (a) for 0°≤ θ ≤ 360°.
8. The figure below shows the graph of y = asinθ + k, find the value of a and k.
9. Find the maximum value and minimum value of each of the following trigonometric functions.
(a) 2 + 3cos(x + 45°)
(b) (-2/3) - 2cos3x
Steps and Ans Thank you very much!