CSCx+2 =3– cotx

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A: Explanation of the answer is as follows

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A: Given query is to find indicated limit.

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A: To prove the identity. cos2 x1-sin x=csc x+1csc x

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A: A tower 150 m high is situated at the top of a hill. At a point 650 m down the hill the angle…

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A: solve for θ, we can start by isolating the sin(θ) term on one side of the equation. To do this,…

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Q: Question 4 Simplify sin a 1 COS a cos² α 1 - sin a sin² α 1 17 pts

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Q: If cos A = and 0 <A <then the value of tan(2A), to the nearest hundredth, is

A: NOTE: Refresh your page if you can't see any equations. . the given interval is which means the…

Q: 3. A triangle has a base of 4 m and a height of 10 m. a) What is the area of the triangle? SaiA ont…

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Q: 2) Find lim f(x) and lim f(x). X→ 0- X→ 0+ 16+ 150 4324A 4- 131 2+ 3+ 44 15+ 56 6- X

A: we  will find the required.

Q: 43. v = (-2, 2)

A: Topic = Vector

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A: We can find x values by using factorization method.

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A: From the given graphs, we have to find the function and its inverse function.

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Q: Verify the following identity: cos x cotx + sin x = csc x a a

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Q: Prove the identity. 3 2 tan x sec x=(sec¹x-sec x) secx tan x := (sec 4; 3

A: Topic = Trigonometry

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Q: Suppose that cos 0 = 1 √'s 5 and 0°<0<90°. Ꮎ 0 Find the exact values of cos and tan 2 2

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Q: 3π cos(+ x) cos(x) − sin(n + x) sin(x + ³″)

A: Please see the below picture for detailed solution.

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Q: 7. Solve log₁₁x + log₁₁(x + 1) = log₁₁6. Identify any extraneous roots. 11 11

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Q: cos²0-sin²0 cos² -sin cos Prove: a) tan 0+1=- tan x 1+tan² x c) (secx- cos x)(cscx-sin x) = - b)…

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A: A limit is said to be exist if R.H.S and L.H.S of the function is equal. At x tending to 3.

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