Find csc(0), if cot (0): = csc (0) = 1 2 " within quadrant IV. Give a reduced answer in exact form.

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A: B = 119°, b = 0.69 cm, a = 0.99 cm

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A: Consider the equation

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Q: Could this be simplified any more?

A: The given polar equation:

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A: The given figure

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A: The figure

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A: Sine function is positive in first and second quadrant.

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A: Consider the triangle

Q: Prove the identity: 2 2 sec²x - 2 tan x 2 CS<x Sin 2x seex

A: sec2x - tan2x = 1 sinx = 1/cscx cosx = 1/secx 2sinx cosx  = sin2x

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Q: x 2. -4 x

A: Note:-As per your demand we solve question 2 for you The given figure is

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Q: In AABC, c=6, a=30°, and y=120°. Find the exact value of b. a) 2√3 b) √3 c) 3√3 d) 6√3

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Q: find the area of triangle ABC a = 153m b = 164m c = 170ml

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Q: Solve for 0≤x≤ 2π. Whe a) cos²x = 3 4 b) 2sin’x + sinx − 1 = 0 c) 6cos²x - sinx - 4 = 0 d) 2tan²x +…

A: (a) cos2⁡(x)=34

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A: Given:  To Find: (a) To find  and to show that (b) To find (c) To find the area of triangle ABC.

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A: Consider the graph