x' sin (tanx*) -1 Integrate 1+x

Q: 1. Integrate: [x³ sin(2x) dx.

A: As per Bartleby guideline, only the first question has been answered. If you want to get the answer…

Q: IT Evaluate the integral: (cos x + sinx cosx)dx

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Q: tan Find -dr using integration by parts.

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Q: Use Integration by parts or tabular integration to evaluate (x² + 3x + 6)(sin(2x)) · dx

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Q: Find the indefinite integral ∫sec5 x tan3 x dx

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Q: What is the resulting integrable form after you applied substitution technique in tanx sec“x dx?

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Q: Use integration by parts to verify the reduction formula.

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Q: sin(x) 19. Evaluate -dxdy by changing the limits of integration appropriately.

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Q: Evaluate

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Q: Evaluate the integral. sin 4x cos 9x dx |sin 4x cos 9x dx =

A: topic - indefinite integral

Q: Find the integral. Show complete solution. sinx -dx 1+sinx 3.

A: NOTE: You posted multiple questions, we have given an answer to the first question, if there is a…

Q: Integral of √1-sin2x/2

A: Integral: -The function F(x)is referred to as the anti-derivative or integral of the supplied…

Q: 7/3 x tan (x) dx 2

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Q: integral of 1/sin3x dx

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Q: 1. | x cos x dx

A: 1 We have to evaluate the integral ∫xcosxdx. Use formula ∫fxgxdx=fx∫gxdx−∫dfxdx⋅∫gxdxdx Here, fx=x…

Q: find integral tan 3 x dx

A: To find the integral of tan2x first split tan into two part and the using property of sec and tan…

Q: d arctan (tanh x) dx Show that sech 2.x.

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Q: Explain how to simplify the integrand of dx before x - 1 integrating.

A: we have to simplify the integrand before integrating ∫x+1x-1dx

Q: Evaluate sin (3x) dx using integration by parts / Tabular Method.

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Q: CSCX-1

A: Multiply numerator and denominator by (cscx-1)

Q: Integrate √2 2 | sin x 2 √1-x² dx

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Q: Differentiate f(x) = sinh (x) + 2 cosh (x) - sech (x)

A: Aim: We have to differentiate given function.

Q: integral of tan3xsec^4(3x) dx

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Q: f(t) = In Itsinx 1-sin x g(x) = x sin ¹3x + √1-9x² G(x) = x In (9 + x²) + 6 tan-¹ (-)-2x

A: Note: Since, in the first function there is a typing error "f(t)", it should be "f(x)" because it is…

Q: find integral of sin2xln(tanx)

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Q: | sin 2x cos7x dx

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Q: Find the indefinite integral ∫ (6 sec x tan x − 5 sec2 x) dx.

A: Given:  Let I=∫6 sec x tan x-5 sec2 xdx To Find: To evaluate the given integral.

Q: Find integration from 0 to π/4  √(secx) tanx dx

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Q: evaluate fsin.x dx inx dx JT+sin x A secx- tanx - x +C B secx + tanx +x+C C) secx + tanx - x + C

A: Here we have to evaluate, I=∫sinx1+sinxdx

Q: Integrate cot(x) In(sin(x))dr.

A: The answer is found in step-2

Q: integral sec2(?) tan2(?) d?

A: Given that sec2?tan2?d?To find : Integral Solution :∫sec2?tan2?d?Let, tan?=tsec2?d?=dt∫t2dtt33+c

Q: Find the indefinite integral ∫sec2 (x/2) tan (x/2) dx

A: Given: I=∫sec2x2tanx2dx

Q: integral of sin2x.cos2x dx

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Q: What is the value of integral /tanx dx ?

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Q: 4 Use Gaussian Integration (4-point form) to approximate x2sin(x)dx

A: Using 4-point formula the given integration is solved.

Q: Integral of tan^4(x)sec^6(x)dx

A: Sincesec2x=1+tan2xTherefore,

Q: 9. S sec³ x tan x dx

A: Given ∫sec3xtanxdx We know that  ∫secx.tanx=secx + c ∫xndx=xn+1n+1+c

Q: solve \int (sin^(5)x)/(cos^(2)x)dx

A: We evaluate  \int (sin^(5)x)/(cos^(2)x)dx

Q: Evaluate integral x^2e^-x^3 dx

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Q: Use complex integration to compute 1– cos X dx. x2

A: The objective is to integrate the function ∫0∞1-cosxx2dx

Q: Evaluate the integral sinx*ln|1+sinx|dx through integration by parts.

A: Let I=∫sinx·ln1+sinxdx. The integration by parts formula is ∫udv=uv-∫vdu. We choose u and dv…

Q: Integrate tanx+cosx-sin2x=1

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Q: tan Find -dx using integration by parts.

A: Given integration ∫tan-1xx2dx

Q: Integrate (tanx)^3(secx)^3

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Q: 4. Evaluate x sin2x dx Integration by parts

A: Hey, since there are multiple questions posted, we will answer first question. If you want any…

Q: Integrate sinh2xcosh3xdx

A: Given : ∫sinh2xcosh3xdx

Q: 5. Integrate using an appropriate integration technique. a) ⌠ex sin(ex) dx b) ⌠sin3(2x) cos3(2x) dx

A: use substitution method for finding  integral

Q: difference between the methods necessary to integrate ∫sin2x dx and∫sin3x dx

A: Describe the difference between the methods necessary to integrate ∫sin2x dx and∫sin3x dx