Evaluate tan z sec xdæ

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Q: Prove that sec x dx = In sec x+ tan x +C.

A: Here the question is solving by using u-subsitution method.

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Q: 1. J tanßsec2ßdß 2. (tan0 – 1)2d0

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Q: . Evaluate sec z tan zdr

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Q: In ( tan x) -dx cos x

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Q: prove that  d/ dx ( sec x) =sec x tan x

A: We have to prove ddxsecx=secx tanx We know that secx=1cosx So, we have to differentiate ddx1cosx…

Q: 1 Evaluate tan (2x) dx.

A: Question is solved by method of integration by parts.

Q: Evaluate tan' x sec* x 3 x dx. Use the substitution u = tan x.

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Q: tan x sec? x dx

A: Given integral: ∫tan2 x sec2 x dx

Q: What is the definition oi sec(x)?

A: We have to elaborate definition of sec(x )

Q: tan(x) In(sec(x))dx

A: Consider the indefinite integral:

Q: is cos x = 1/sec x an identity

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Q: Show that the two formulas are equivalent                                                      ∫tan…

A: To show that ∫tanx dx=-lncosx+C and ∫tanx dx=lnsecx+C both formula are equivalent. We know that…

Q: y = In (3²×) + sec (Inx²) + tan¬1(In5x)

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Q: Evaluate sec z tan a da- 0. 114

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Q: If f(x) = 2 tan '(5 sin(3r)), f'(x)-

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Q: If f(x) f'(æ) = cos x – 7 tan x, then

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Q: If a>0 is a constant then sec (ax) tan (ax) dxD

A: Assume sec(ax) = t,

Q: 1. Evaluate 4 (sec²x tan²x ). dx

A: Use product rule of differentiation du·vdx=vdudx+udvdx. Use chain rule of differentiation…

Q: Determine whether the statement is true or false. (tan (x)) = (sec"(x) dx

A: topic - derivatives

Q: d Prove that sec x tan x. sec x dx - 3.

A: Given that

Q: / (un"s tanʼ z + 1)* sec? a da tan? x +

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Q: Evaluate fx sin(x)² cos(x) dx.

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Q: (B) Evaluate | tan (7x +1) sec³(7x +1) dr.

A: We will use simple integration rules to solve this question.

Q: Evaluate / tan*(x) sec*(x) dæ.

A: I=∫tan3(x)sec2(x)dxsubstitute  tanx=udiffrentiatesex2xdx=du

Q: 4 (tan(sec(x)) d

A: Recall: df(g(x)dx= f'(g(x)) g'(x)     Chain Rule Differentiation d(tanx)dx =sec2x d(sec x)dx =secx…

Q: Evaluate: sin z -dz +(°z – z)

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Q: Find for y = sec(x)

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Q: If f(x) 5 tan (7 sin(2r)), f'(x) =

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Q: Evaluate I = tan x sec x dx

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Q: Evaluate tan |2x| dx F

A: The given definite integral,    ∫-π8π6tan2xdx

Q: Use the intermediate Value Theorem to show that the folowing equation has at least TWO distinct…

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Q: d (sec x) dx 18. Prove that = sec x tan x. %D

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Q: If f(x) = cos x - 6 tan x, then find: ƒ'(x) = ƒ'(5) = A 9-

A: See this solution

Q: If sec A + tan A = x then sec A is?

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Q: what is the deivative oF: tan(3x) eX y = In x

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A: Given that

Q: Evaluate sec x dx /In(sec x + tan x)

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