Consider the integral -dr whose actual value is In 2. 1+1

Q: Evaluate the integral or state that it diverges. et 2x 4 e In 5/2 -dp- + 25 8.

A:

Q: 30 +4) de 3e+ )

A:

Q: -s(-+)( + }) 1. dt

A:

Q: evaluate the integral using the methods covered in the text so far.

A:

Q: Evaluate the integral of e^(2lnx)

A: We simplify  e^(2lnx) first.

Q: Evaluate the indefinite integral. /- 4x -dr x4 +1 + C

A: We are solving the first question and for the next question post the question again and also mention…

Q: Evaluate the integral 169 S. 13 dx 3 x( In x)³

A: Given integral ∫13169dxx(lnx)3. The objective is to evaluate the integral.

Q: Estimate ë to five digits of accuracy by computing the integral of f(x) = 4/1 – x² for x € [0, 1].

A: Given fx=41-x2 and x∈0,1 I=4∫x=011-x2dx

Q: Consider the indefinite integral dr: (a2 + 1)

A:

Q: 2 Evaluate the integral | (1– |æ|) dæ by interpreting it in terms of simple areas.

A:

Q: Evaluate the integral In(x) le2 x[ln4(x)-1] e3

A: The integration of the integral is  ln(x)/[x(ln4x -1)] limit from e2 to e3.

Q: Evaluate the integral. | In(11 - 10) dx + C

A:

Q: evaluate the integral using the methods covered in the text so far.

A:

Q: 4 Write an integral that is equivalent to 1 af dx. -

A: Given,          ∫-6-4xf14x2-2dx

Q: (Ca' - x*

A: we know that,           integration of xn dx = xn+1n+1.  and x-y2= x2+y2-2xy

Q: Suppose further that a <c<b. Which of the following is a property of an integral?

A:

Q: Consider the integral dr

A: Given integral is: I=∫7x-3x+10dx Let us consider, u=x+10 Then we get, u2=x+10x=u2-10dx=2udu

Q: evaluate the integral by interpreting it in terms of area

A: Given,

Q: dæ x – 3Vx + 10

A: Consider the given integral problem: I=∫7x-3x+10dx Apply substitution method: Substitute x+10=t,…

Q: dt (2 – t4)4 -1

A:

Q: (1) -dr x(x + 1)

A:

Q: Find the integral of f(x) = 1 √1-16x² between 0 and 1.

A: The given integral is 1/sqrt(1-16x2).

Q: x3/2 Vx+1

A:

Q: -dx 8.

A: evaluate the given integrals ∫x2+4x2dx∫1xxdx

Q: Evaluate the definite integral by interpreting it in terms of areas. | (4x – 28)dæ -

A:

Q: Given the integral of- 2x with respect to x. x2+x-12

A: Please refer to the image below.

Q: 'SC x x x

A: ∫cot2(x)csc3(x) dxWe know that cot2(x)=csc2(x)-1=∫csc3(x)(csc2(x)-1)dx=∫(csc5(x)-csc3(x))dxWe know…

Q: Evaluate the integral. | In(9 x – 8) da +C

A:

Q: Evaluate the definite integral tª In(4t)dt 1

A: Here we have to use integration by parts∫uvdx=u∫vdx-∫dudx∫vdxdx  where u and v are function of x and…

Q: Evaluate the integral or state that it diverges. 12 - 1

A:

Q: Compute the Integral Below and show all the steps necessary to achieve the answer!!!

A: Given To Evaluate

Q: Evaluate the integral. | In(7 x – 6) dæ + C

A:

Q: Evaluate the integral a* In(x) dr

A:

Q: Evaluate the integral by interpreting it in terms of areas. 4 |(1- x) dx -5

A:

Q: In²()dr

A:

Q: Evaluate the integral from 0 to infinity of 1/[x2+5x+4] or show that it diverges

A:

Q: Evaluate the integral by interpreting it in terms of areas. 4 + 9 — х2) dx -3

A:

Q: 7)In(6) dx

A: The objective of the question is evaluate the indefinite integral.

Q: The integral from negative infinity to 1 of 8/((2x-3)^2)

A: Given         ∫-∞182x-32dx

Q: Evaluate the integral by interpreting it in terms of areas. (1+ 2x) dr

A: NOTE: Refresh your page if you can't see any equations. .

Q: Consider the indefinite integral dr: 1+ x10

A: Given,           ∫x41+x10dx

Q: Evaluate the integral: 10 dt

A: ∫103t dt

Q: Evaluate the integrals in do 4dx 14 -x² 19 9 S3 dx リー4(X-リ2 (55

A:

Q: (d) / (In m)ª dr.

A:

Q: Evaluate the definite integral. 7 ° In(3t)dt =

A:

Q: Evaluate the integral by interpreting it in terms of areas. (1 — х) dx -5

A: To evaluate the given integral ∫-52(1-x) dx

Q: What is the integral of (3t – 1)^3 dt

A: Integration is summation of discrete data. The integral is calculated for the functions to find…

Q: Evaluate the integral by interpreting it in terms of areas:

A: When,

Q: In(x) dr

A: To find the integration The graph of ln(x)/x starts from negative infinity on y-axis. It's integral…

Equations and Inequations

Equations and inequalities describe the relationship between two mathematical expressions.

Linear Functions

A linear function can just be a constant, or it can be the constant multiplied with the variable like x or y. If the variables are of the form, x2, x1/2 or y2 it is not linear. The exponent over the variables should always be 1.