Entae akale VX+39 dx

Q: 2. S V3+ Vã dx

A: Given: I=∫3+x33dx   ...1 Apply the substitution method to solve the given integral. Let,…

Q: 4. Which is negative, 8 dx or 8 dx?

A: We find the integrals first

Q: (3) Find 125 * dx I- e

A:

Q: sec4 dx

A: The integral is . Let . Differentiating both sides.

Q: ไ1,) จงพิจารณาว่าอินทิกรัลไม่ตรงแบบต่อไปนี้ลู่เข้าหรือลู่ออก 1. dx 5. (๕๔) ห 7. dx

A:

Q: S cosh(5x – 7) dx

A: The given integral is:∫cosh5x-7dx

Q: Arc length

A:

Q: ху + (1 + х) у %3D ех ex

A: Answer and explanation is given below

Q: Evaluate ∫ csc24x dx

A:

Q: Evaluate 1 foto dx. 6 + e-4x -dx 1 6+e - 4x = + C

A: Given : ∫16+e-4xdx To find: Evaluate the given integral

Q: Find 23x(10)* -' dx

A: The given integral is ∫23x10x-1dx

Q: In (Vx )dx

A:

Q: (1+2 In æ)4 -dx

A: Indefinite Integration using substitution

Q: | In|Vi + 1| dx

A:

Q: sinh v4x -dx: V4x

A: Here we use  ∫sinhx=coshx U-subsitution to evaluate the integral

Q: cosh(2x + 9)dx

A: on doing integration with respect to x we will get

Q: Scin'se dx

A: In this question we have to find the Integration.

Q: cot z dz

A: Cauchy goursat theorem: If a function f is analytic at all points in D and on a simple closed…

Q: s (oint 4x Casq 4x) dx

A:

Q: 1 .dx شد Evaluate / وجة ضوئیا ب CamScanner

A:

Q: coshx 1. S –dx 2+3sinhx

A: "Since you have posted a question with  multiple subparts, we will solve first question for you. To…

Q: 7. CIn (x)² dx

A: Given data:     The given integral is:   The given integral can be written as, Apply integration…

Q: (25х + 14) ег dx -

A: We solve this problem by help of integration by parts.

Q: Vtan(7x) sec?(7x) dx

A: Given query is to find the integral of the expression.

Q: S cot-1 2x dx

A:

Q: 2x dx et

A: We have  given  to find integral  I=∫e2x+1eXdx I=∫e2xexdx +∫1exdx I=∫exdx+∫e-xdx I=ex+-e-x+C…

Q: Evaluate. 20 dx 1

A:

Q: sec(-3x + 5) dx

A: Solve the integral

Q: long Dusicn

A: As per bartleby expert policy only one individual question is to be answered. Kindly repost…

Q: gener dx 1+2y? (6 marks)

A:

Q: secx dx

A:

Q: 3 cot 3x csc 3x dx

A:

Q: 4 e dx

A:

Q: 3) Se-*.cosh(2x) dx

A: cosine hyperbolic function we can write in terms of exponential function Coshx= [e^(x)+ e^(-x)]/2

Q: 8 Sex dx Calculate

A:

Q: cSco coto de Jて+2c66)

A: The integral is  ∫ csc θcot θ dθ1+2csc θ2

Q: Find £3 dx

A:

Q: Evaluate (IV - 3 dx

A:

Q: Yaz Evaluate dx A - B I

A: Given that: ∫ax6x3-xdx

Q: Find dx of

A:

Q: ntegral. dx 22 O 11

A: Topic:- integration

Q: 9. -dx 5 Vx – 5

A:

Q: evaluate the integral

A: Given,

Q: 36" dx V6* +3 1.

A:

Q: What i - dx

A: We will solve it by chain rule  here we will use the formula ddxex = ex

Q: Vã In ev dx

A:

Q: 1). L,(3 – x)² dx

A: The given definite integral is ∫-123-x2 dx

Q: (1+V dx

A: Given : The integral is ∫ 1+x3x dx .

Q: cot 2x dx J Vcot2x – 15 cot²2x

A: Here we have to evaluate I=∫cot2xcot22x-15dx

Q: Find 9x(6)* - 'dx

A: Given : ∫9x6x-1dx

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.