1- 2- Question 31 Determine all solutions of the equation in radians. Find cos. given that...
Determine all solutions of the equation in radians. of Find sin, given that sin 8 = 3 5 and e terminates in 270' << 360°. Select one: a. - 5 b. kom o uk 10 C. V30 d. - 10
Using the example above as a guide, find all solutions to the equation - 2 cos(0) - 1 = - 1.5 on the domain 0 <o<2. [Note that this is an equation involving the cosine function, not the sine function.] Use commas to separate your answers if there is more than one solution. radians
Find the exact radian solutions in the interval 0 < x < 211 of the equation sinx-cosx-1)(cosx - 3) -0.
Use a trigonometric identity to find exactly all solutions: cos 20 = sin , 0<o<21. Enter the exact answers in increasing order. O= Edit 6 31 Edit 2 II 5a 6 Edit
Find all solutions of the equation. Express the solutions in radians in the form a + 2nx, where a is in 10,2x) cos K42 The solutions of the equation cos x = 5 are of the form x=OR (Type an expression using n as the variable Type an exact answer, using x as needed. Use integers or fractions for any numbers in the expression. Use a
Find all solutions to cos(7a) - cos(a) = sin(4a) on 0 Sa<
19. solve the equation (x in radians and o in degrees) for all exact solutions where appropriate. Round radians to four decimals and degrees to nearest tenth. COS X + 2 COS X = -1
Question 9 Find all solutions to the equation in the interval [0, 2n). sin 2x - sin 4x = 0 Your answer: O O 51 71 I, 31 111 z' ' ä 'ö' ' ő 31 1171 Oo, ma Clear answer Question 10 Find all solutions to the equation in the interval [0, 21). cos 4x - cos 2x = 0 Your answer: o o, 110 TT 51 71 31 6' 2' O No solution Clear answer Question 11 Rewrite...
Find all solutions to cos(4.c) - cos(2x) = sin(3.c) on 0 < x < 21 = Preview Enter a list of mathematical expressions (more..] Give your answers as a list separated by commas
Find all solutions to 2 cos(0) = 1 on the interval 0 <0 < 27. 0 Preview Give your answers as exact values in a list separated by commas. Get help: Video Video Points possible: 1 This is attempt 1 of 10. Message instructor about this question