Express tanx -secx in terms hsin x aud cea x, : and sumplify

Q: Use sum or difference itentity to find the exact value, tan 75° A.) V3+2 B.)-3-2 C.) J3-2 D.)-3+2

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Q: Evaluate tan(3 – 2i)

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Q: Simplifythe fallowing by using exPenential form CoshsX + Sinh5X

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Q: Simplify the expression to a single trig function of t. tan 2 %3D

A: To find: The simplified form of the expression tanπ2+t in single trigonometric function of t.…

Q: Write the expression as an algebraic expression in x for x > 0: sin(2sin' x)

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Q: Complete the proof of the identity by choosing the Rule that justifies each step. cot2x(sec2x-1)=1

A: By applying some trignometric relation we can easily solve it  Detailed solution given below

Q: Rewrite sin tan 6 as an algebraic expression in v.

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Q: If x = 5tan(θ), write the expression in terms of x only 30+ sin(2theta)/2

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Q: Which expression is equal to (icnx - 1)/(tan x + 1) using identities ?

A: The given question is taken from the tringnometry in which we have to find the equalent form of the…

Q: Evaluate sin" xde by reduction formalu

A: We have to find the integral by using reduction formula

Q: Using appropriate substitution, [sec (2x) – 1] tan(2x) dx is equal to

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Q: Use a special right triangle to write tan60∘ as a fraction.

A: First we draw the triangle and then we assume every part of the triangle and using Pythagoras…

Q: By using substitution method, evaluate [5 tan' x sec?x dx.

A: Consider the integral  ∫5tan4xsec2xdx

Q: 2. Make the substitution x = 5 tan(0) into the expression (25 + x²)3/2 and simplify. Leave your %3D…

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Q: (G-) Simplify tan to a single trig function using the sum or difference of angles identity.

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Q: Write 9 sinh(x) + 4 cosh(x) in terms of e and eX.

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Q: 59. y = tan(4x²), x = /T

A: →Slope at any point of y=f(x) is given by ,                               slope(m) =…

Q: Use the Quotient Rule to differentiate the function f(x) = (tan(x) − 1)/(sec(x)   Simplify the…

A: Given:

Q: 2) tan 165° 4) tan -15°

A: According to Bartleby's policy we are allowed to solve only 1 question at a time. Here's the…

Q: Evaluate tan (7x +1) sec³(7x +

A: Given that: ∫tan5(7x+1).sec3(7x+1)dx

Q: Which expression is equal to secxsinx/cotx+tanx using identities?

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Q: Which expression is equal to tan⁡ x csc^2⁡ x −tan⁡ x using identities

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Q: find tan 2 ¢.

A: Given that,sinθ = 45In a triangle having angle θ as one of its angle,sinθ = Perpendicular…

Q: 3. Rewrite the expression tan (2x) sec² (2x) entirely in terms of tangent.

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Q: cosx

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Q: tan –15t sech Evaluate: 1+2512

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Q: Write ∫ tan5 x dx in terms of ∫ tan3 x dx.

A: Write ∫ tan5 x dx in terms of ∫ tan3 x dx.

Q: Slmplify. tan 5a+tan æ 1-tan 5¤-tan æ tan 4x tan 6x tan (-6x) tan 11x

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Q: Write sec x in terms of tan x

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Q: 49. Write tan x in terms of sec x.

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Q: use the definition, prove that sinz %31

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Q: Evaluate: 2 sinxcos³xdx is equal to 0

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Q: Simplify the expression dz tan sec r tan2 x -1

A: we know tan2x=sec2x-1. so in equation (sec2x-1)/(1-sec2x) = -(sec2x-1)/(sec2x-1) =-1

Q: If Ax) = 2 sinxcos x, find f

A: f(x) = 2sin(x) cos(x) -> f(x) = sin(2x) Now differentiate with respect to x,  f'(x) = 2 cos(2x)

Q: If csc(x) = 2, for 90° < a < 180°, then sin () con() -| tan () - [ 2

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Q: Find the exact value of the expression. Show work.

A: There are multiple ways to evaluate tan 165° I have presented below one of them. Recall the famous…

Q: Simplify tan(t)cot(t) to a single trig function or constant with no fraction

A: To Simplify tan(t)cot(t) to a single trig function or constant with no fraction

Q: Manipulate In|sec x + tan x|| so that it is expressed as a difference of logs.

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Q: Use the substitution t= tan to show that secx+ tanx = tan (4+3). %3D

A: We have to prove using substitution t=tan(x/2).

Q: Use the power reduction formulas to rewrite the expression. sin (6x)

A: Here, we have to rewrite the given expression in simplest form. It means that eliminate the higher…

Q: Evaluate the expression tan2 1.4 - sec2 1.4, without using a calculator.

A: Given:tan21.4-sec21.4

Q: Evaluate the expression, assume x takes on appropriate range of values sech cosh1 (1)).

A: To Evaluate: sechcosh-14x2Assume x takes on appropriate range of values.

Q: Write as an algebraic expression in x: cos(tan- x)

A: As we know that: tan-1tany=y Given: costan-1x

Q: Complete the proof of the identity by choosing the Rule that justifies each step. cscx= tanx secx

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Q: Write sin (tan-u) as an algebraic expression in terms of u.

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Q: If secA=x+1/4x ,prove that secA+tanA=2x or 1/2x

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Q: Evaluate tan (8x) sec*(8x) dx.

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Q: tan(t) Simplify to a single trig function with no fractions. sec(t) — сos(€)

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Q: If x = 4 tan(θ), find sec(θ) and sin(θ) in terms of x.

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Q: 3. Rewrite the expression tan (2x) sec²(2x) entirely in terms of tangent.

A: Given: tan52xsec22x Formula Used: sec2x+tan2x=1