to find the exact solution on the interval [0,𝜋2]

Use trigonometric identities, algebraic methods, and inverse trigonometric functions, as necessary, to solve the following trigonometric equation on the interval [0,2π)[0,2𝜋). Round your answer to four decimal places, if necessary. If there is no solution, indicate "No Solution."2cos(x)−2⎯⎯√=0

Solve the trigonometric equation6sin(𝑡2)−2=−5to find an exact solution on the interval [−𝜋2,𝜋2]

Solve the trigonometric equation6cos(2𝑡)−2=4to find an exact solution on the interval [0,𝜋]

−2z−2≥−6−2𝑧−2≥−6Step 1 of 2 :  Write the solution using interval notation.

Find exact solutions of the equation cos(𝑥)=1−cos(𝑥) for 𝑥 in the interval [0,2𝜋].