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use the info. given below to find sin(a-b) cos a= 5/13, with a in quadrant IV...
use the info given below to find cos(a+b) tan a= 3/4, with a in quadrant III sin b= 15/17, with b in quadrant II = O TRIGONOMETRIC IDENTITIES AND EQUATIONS Sum and difference identities: Problem type 3 Use the information given below to find cos(a+b). 3 tana= with a in quadrant III 4' 15 with B in quadrant II 17 sin B = Give the exact answer, not a decimal approximation. cos (a + B) = 0 금 X 5...
O TRIGONOMETRIC IDENTITIES AND EQUATIONS Double-angle identities: Problem type 1 3 Find sin 2x, cos 2x, and tan 2x if sinx and x terminates in quadrant III. 10 . 0/0 sin 2x = X5 ? cos 2x tan 2x L
Use the cosine of a sum and cosine of a difference identities to find cos (s + t) and cos (s-t). 4 5 sin s= - lo and sint = s in quadrant IV and t in quadrant II 13'
you are given that sin(a)=-7/25 with a in quadrant iii and cos(B)=4/5 4 with X in Quadrant III, and cos(B) = with B in Quadrant Find sin(A + B). Give You are given that sin(A) your answer as a fraction 25
Given that cos(O) = necessary 3, and is in Quadrant IV, what is sin(0)? Give your answer as an exact fraction with a radical, if
Let θ be an angle in quadrant IV such that cosθ= 12/13 Find the exact values of csc θ and tan θ Let be an angle in quadrant IV such that cos 0 = 12 13 Find the exact values of csc and tan . 3 csc Х 5 ? tan
If cos(+ 6 the number A cos(x + 5) + sin(- - ) = A, then 8 Find the EXACT value of sin(A + B) if sin A = - where A is in Quadrant IV and sin B = 17 B is in Quadrant III. Assume all angles are measured from standard position. 12 where 13 sin(A + B) =
You are given that cos(A)=12/13, with A in Quadrant I, and cos(B)=5/13, with B in Quadrant I. Find cos(A−B). Give your answer as a fraction.
Find the exact value for the expression under the given conditions. 5 5 cos (a+), sina=- + for a in Quadrant III and cosß for ß in Quadrant II. 13 12 cos(a+b) = 0/0 Х 5
a) Find sin( 2 ) + cos(20) using the picture below. 0 12 b) Find the exact value of cos s(3) if sin(x) = 13 and x is in quadrant III.