Evaluate the definite integral 3 10 sin (z)dz

Q: Evaluate the definite integral. 1/2 (sin x)19 dx dx Jo

A: Explanation of the answer is as follows

Q: Find the indefinite integral.

A: I  = ∫x sin (3x2) dx          ut    3x2 = t                6x dx = dt              xdx = dt6

Q: Evaluate the definite integral 8 sin(x)dx

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Q: sin(5лz) dx

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Q: Evaluate the definite integral.

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Q: Evaluate the integral.

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Q: Evaluate the definite integral. sin(3t)dt

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Q: Evaluate the definite integral. 3π/ 2 7|sin(x)| dx

A:

Q: Evaluate the definite integral. sin(2t)dt

A: We will solve the following.

Q: 1 * dx 1+ sin x + cos x

A:

Q: Find the definite integral.

A:

Q: Evaluate the definite integral. sin x dx -dx J12 I+cos² x

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Q: Evaluate the definite integral | 8 sin(æ)dæ

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Q: : Evaluate the integral sin x cos x dx

A:

Q: Evaluate the indefinite integral.

A: To evaluate the below indefinite integral.

Q: Evaluate the indefinite integral sin (2)cos"(2)dz 4

A:

Q: Evaluate the indefinite integral.

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Q: Find the indefinite integral. sin 60 V cos 6e de

A:

Q: Evaluate the definite integral. 1. S(sin(2x) – cos(2x)) dx

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Q: Evaluate the indefinite integral. | = sin(x) cos(4x) dx +C

A: Given query is to find the intersection.

Q: Evaluate the definite integral. ∫0 π/2  Cos x Sin (Sinx) dx

A:

Q: compute the definite integral.

A:

Q: Evaluate the definite integral. * 37/2 8|sin(x)| dx

A: given that ∫03π28sinxdxSolution…

Q: Evaluate the integral.

A: We have to evaluate the integral: ∫1-sinxcosxdx We will use following special integration formula:…

Q: S", sin x dx

A:

Q: 22. sin x sin(cos *) de

A:

Q: Evaluate the definite integral: 2, 1 sin 0 + cos 0 +1

A: Given that: ∫0π21sinθ+cosθ+1dθ

Q: Evaluate the indefinite integral. 3e* sin(e) de

A: Solve the integration by substitution method

Q: 16. Evaluate the integral:23 sin x dx.

A: Since you have asked multiple question, we will solve the first question for you. If you want any…

Q: Evaluate the integral sin x dx (2 + 3 cos x)2

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Q: 18 sin a dx

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Q: Evaluate the definite integral?

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Q: Evaluate the definite integral. 57/4 2ecos (z) sin(x)dx CoS (

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Q: Evaluate the definite integral. 1³ sin (4t)dt

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Q: TC 4. sin(2x) cos(2x) dx

A: To evaluate the definite integral

Q: Evaluate the definite integral: 2 1 de sin 0 + cos 0 +1

A:

Q: Evaluate the definite integral. *1/2 5 cos(x) sin(sin(x)) dx

A: Use the substitution u = sin(x) to evaluate the integral.

Q: Evaluate the definite integral 15 sin (3x) cos(3x) dx

A:

Q: Evaluate the indefinite integral sin v cos vdv

A: Given: Let I=∫sin3 v cos8 v dv To Find: To evaluate the given integral.

Q: Evaluate the definite integral. 7/2 (sin x)7 dx =

A:

Q: Evaluate the integral.

A:

Q: Evaluate the integral (exact value). e2X sin(8x) dx = %3D

A: We can evaluate the given Integral by using the integration by parts method

Q: Evaluate the definite integral. 2/2 5 cos(x) sin(sin(x)) dx

A: Given : Definite integral ∫0π/25 cosxsinsinx dx   To find : Evaluate the given definite integral?

Q: Evaluate the integral. 3 sin-x dx +C %3D

A:

Q: Evaluate the integral. 2 sin -1 x dx

A:

Q: Evaluate the indefinite integral sin v cOs vdv

A: Given:       ∫3sin4v cosv dv Taking constant out.         =3∫sin4v cosv dv substitute u=sin…

Q: Compute the indefinite integral. 1 – sin? x -dx cos x

A: Recall the trigonometric identity: sin2A + cos2A = 1 Hence, 1 - sin2A = cos2A

Q: Evaluate the definite integral (exact answer). | sin*(x) cos (x) dx = %3D

A:

Q: Evaluate the integral.  integral sin 9  x  dx

A: Given ∫sin9xdx

Q: Evaluate the indefinite integral. 2 sin° (x) cos(x) dx +C

A: In this question, we need to evaluate the given indefinite integral.

Riemann Sum

Riemann Sums is a special type of approximation of the area under a curve by dividing it into multiple simple shapes like rectangles or trapezoids and is used in integrals when finite sums are involved. Figuring out the area of a curve is complex hence this method makes it simple. Usually, we take the help of different integration methods for this purpose. This is one of the major parts of integral calculus. 

Riemann Integral

Bernhard Riemann's integral was the first systematic description of the integral of a function on an interval in the branch of mathematics known as real analysis.