There are 4 parts to this :) Thank you so much for the help! PART ONE:

1. The diagram shows the graph of the equation I. L Part A: Explain how to use the graph to determine the approximate solutions to the equation CO\" = 1, 0 53 S 275. Part B: Write the solutions to the equation C0\" = 1: 0 Ex 5 27?. Give solutions as exact values. Part C: Write the general solution to the equation \f-2 cosx = ~2 Q 3. Write the general solutions to the equation O 3 x X= + 2n1, + 2nune Z 4 4 O + 2na,ne Z 4 O X= + 2nuneZ 4 + 2n1 4 O 4 + 2nat, 4 + 2none Z4. Determine the general solution to the following equation where x is in degrees. Answer to the nearest degree. 25ecx+6=0 Q = 2+ 360n,178+ 360n,n e Z O = 251+ 360n,289 + 360n,n E Z O = 251+360nI_ O 2 109 + 360nI 250 + 360nI_ 1. Which of the following is a solution to the equation csc x + = sinx + 2? O -0.384 O 2.984 O O 1.6252. Solve the equation below algebraically. Support your answer(s) by including the solution graphically as well. Explain in complete sentences how the graph supports your algebraic solution. 3. Which equation can be solved by referencing the graph below? (0,1) (21, 1) 3712 2n -1/2 O tanx = csc.x O secx = tanx + 1 O tanx + 1 = csc.x O tanx = sec.x4. Which of the following is a solution to sinx + 1 = cos.x? O 3x 2 O -1 O 2 O 4\f1. Use the following information to answer the given problem. Standard Equation: (xhf = 4p(yk) Focus: ink +15!) Direow Axis: Vertex: [Fair] Select the equation of the parabola with vertex (2, 6) and directrix .. O O 0 O(x2)\"=% ] 2. For the equation a 2" 4}: + 5 = 0 show all steps to identify: a) the vertex. b) the focus. 0) the directrix. 2. Select the radius of the circle defined by (x - 2) + (y - 7)' = 6. Or= 3 OF= N6 Or=6 Or = 36\f4. The diameter of a circle has endpoints located at [2,13] and (2,19). Show all steps to determine the: a) center of the circle b) radius of the circle c) general equation of the circle. 5. Find the general equation of the circle given that the center is at the point (4. 7) and the circle passes through the point (4.1). _ _ _ _