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Verify the identity. cose + cos x cot'x = cote csco Drag an expression into each box to correctly verify the identity. cosx + cosa
Verify the identity. cose + cos x cot'x = cote csco Drag an expression into each box to correctly verify the identity. cosx + cosa cot'x = cot x cscr = cot ar csc x = cot cscc = cote csco = cot r csco cot r cscr = cot r cscr= cot r csco = cot r csco = cote cscr cot rcscr = cot x cscr cos c csc x cos r sec x cost (1 + cot x) COS I 1 COST . 1 cos (1 + cot x) Sin I sin IAngle o lies in quadrant II, and tan o = -12. Angle B lies in quadrant IV, and cos B = What is the exact value of sin (a + B)? Enter your answer in the box. C sin (a + B) =Angle x is a third quadrant angle such that cos r What is the exact value of cos ()? Enter your answer, in simplest radical form, in the box. COS =Simplify. sin I - sin x csc x CSC I O 1 O - cos' x OO O 2 sin x\fSolve the equation on the interval 0, 21). 8cos'x + 4 cos x = 0 Select all correct solutions. 0 0 O 3 O O 3 O 2 0 11x 6What is the general solution to the equation? V2 tan 0 = 2 sin O tan Drag solutions to the box to correctly complete the table. General solution to v2 tan 0 = 2 sin 0tan 0 0 = in, where n is an integer 4 A = 31 + 2min, where n is an integer " + 2min, where n is an integer 0 = 4 57 + 27n, where n is an integer 0 = " +2min, where n is an integer =0 7 + 7n, where n is an integerWhat is the general solution to the equation? 2mg2x+7coex4=0 Drag solutions to the box to correctly complete the table. General solution to 2:309.2 :13 + 7005.11: 4 = O ' 6 = m1 where n is an integer ' H = 5; -l 2mm where n is an integer ' 6 = is\" + 27m, where n is an integer or ' 6' = E -l 27m, where n is an integer ' H = 3f -l 277m where n is an integer ' 6 = 12' + m, where n is an integer What are the solutions to the equation on [0, 27)? sec (3x) = - 2V/3 3 Drag all solutions to the box to correctly complete the table. Solutions to sec (3x) = -2v3 3 - on 0, 27) 57 7n 11x 17x 29T 31x 18 18 18 18 18 18 2 18 18Solve the equation on the interval [01 2x]. 9 ms at: = 4 Select all correct solutions. [ 1 approximately 1.111 I ] approximately 2.031 { 1 approximately 4.252 [ 1 approximately 5.173
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