please if you put these in radian deimal form that would help me understand this please...
please if you could put these 2 in radian form that would
help. im struggling to understand these
Compute cosine of the angle A= arcsin(-1/17)+arcos(-3/12). Round to .001 Question 2 Compute sine of the angle A= arcsin(-6/11)+arcos(4/10). Round to .001 Question 3 Given A in quadrant with 15 Bin Quadrant with tangent B-16/7 find cosi
please if you can put these in radian in decimal that would
help me please
Question 5 Given = arccos(-9/16) find sin (6) Question 6 Given sin 4x+sin 2x=0 Find the solution that corresponds to the positive k-1 solution for the sine part. Question 7 Given sin 10X-sin 5-0 MacBook Air
please answer correctly so i can study these
Round to .001 Question 3 Given A in quadrant 1, with sin A-7/17, and Bin Quadrant I, with tangent B-7/9 find sine of A+B 1p U Question 4 Given sin 8-9/19. with located in Quadrant I, find cos 20 1 pts Question 5 Given arcsin (9/20) find cos MacBook Ai
please help. I dont know how to pit these in radian form
please help
Topic: Solution G on that corresponds to the positive k=1 solution for the sine part. Question 7 Given sin 10x-sin 5x=0 Find the solution that corresponds to the positive k-1 solution for the cosine part. Question 8 1p Find the Re (w)where w is a solution to 32 =3+21 Question 9 1 pts MacBook Ale
This is question #4 for the key reference, Please help me
understand this problem?
8. Find the solution of the initial value problem y" + y + y = 0, y(0) = 3, y'(0) = 1. A. y(t) = 3eź cost – jeź sint B. y(t) = 3et cos – 4e sin C. y(t) = 3e + cos į +8e-t sinį D. y(t) = 3e-t cos į + e-t sin E. y(t) = 3e-ź cost + e-ź sint ANS KEY...
Given A in Quadrant 1, with sin A=2/15, and B in Quadrant 1, With tangent B=13/15 find cosine A+B given A in Quadrant 1, with Sin=A 6/100, and B in quadrant 1, with tangent B=17/10 find tangent A+B PLEASE EXPLAIN IN DETAIL IF YOU CAN. i am really confused on how to even being to solve this
Please help me! Thank you!
Find the exact value. 10TT -3T COs 4 sin 3 -0.87 Notice that the expression is a product of sin(a) and cos(b) are the coordinates at each point of intersection of the term quadrants of the terminal sides of the given angles, what ar Additional Materials L eBook Trigonometric Functions Using the Unit Circle Sine and Cosine from the Unit Circle
question 47 and 48 please. Thanks
43. tan” x - 2 tan x = 0 44. 2 tan” x - 3 tan x = -1 45. tan- 0 + tan 0 - 6 = 0 46. sec? x + 6 tan x + 4 = 0 2.4 Evaluating Trigonometric Functions in Exercises 47-50, find the exact values of the sine, cosine and tangent of the angle. 47. 75º = 120° - 45° 48. 375º = 135° + 240° 402511 -...
6ot 16> Rearrange this expression into quadratic form, ax2 + bx + c = 0, and identify the values of a , b, and c. 0.20 =-x 55-x a= The quadratic formula is used to solve for x in equations taking the form of a quadratic c quation, ax2 + br + 0 - 4ac x=-o ± V de quadratic formula: - Solve for x in the expression using the quadratic formula. 3x2 + 27x-53=0 Use at least three significant...
Please help me understand the following question and if it can be solved in written form please thank you so much Let U be any set. Prove that for every B ∈ ℘(U) there is a unique D ∈ ℘(U) such that for every C ∈ ℘(U), C \ B = C ∩ D. This problem is similar to Examples 3.6.2 and 3.6.4 and to Exercise 8 in Section 3.6 of your SNHU MAT299 textbook.