If csc(x) = 3, for 90° < x < 180°, then sin COS X 2 (G) 2 tan = = (²) =

Q: cos x Prove: tan x = sec x. To receive full credit, you must show all steps. - 1-sin x

A: To prove,           cos x1-sin x - tan x = sec x.

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Q: If csc(x) = 7, for 90° < a < 180°, then %3D sin 2 cG) = ( COS tan ) - 2 ||

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Q: Graph off (x) = cos2 x - 2 sin x/4.

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A: We know, cosx= ±√(1-sin2x) cotx= cosx/sinx

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Q: if tanx= -3.5 then tan (pi+x) =

A: Given , tanx=-3.5 tan (π + x) = ?   tan (π + x) = tan (x)

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Q: Describe the specific differences between the attributes of y=sin (x) and its reciprocal function…

A: Describe the specific differences between the attributes of y=sin (x) and its reciprocal function…

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Q: If 8 cos(x) = sin(x), find all values of tan(x), cot(x), sec(x), and csc(x).

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Q: Find sec2x if sin x = 6/10 and sec x < 0

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Q: What is the period of the function y = 2 sin x + cos 2x?

A: Given function, y = 2 sin x + cos 2x

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Q: If csc(x) = 3, for 90° < x < 180°, then sin 2 %3D cos tan

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