2-dy dy. y2 dx 12 ナ /2

Q: x³ dx 9+x* 1.

A:

Q: 1-7ӕ + 3 | dx 4.

A: To evaluate the integral: ∫1-7x+x3xdx. Solution: Evaluating the integral.…

Q: 2. メ+ 2x

A: I have given an answer in step 2.

Q: 1. у%3D х3 — 2x2 + 3х — 5 y = 3 — 2х2 + 3х — 5 dy — Зx2 — 4х + 3 dx

A: Given: y=x3-2x2+3x-5

Q: 9x 2 dx ,2

A:

Q: 3. (1+4e3x)³ e3x dx

A:

Q: .3 9. dx dy y2

A: Find the double integration.

Q: 4 sin-lx dx X.

A:

Q: I(x²-x)dx= O a. -30 O b. 5 O c. 9 O d. 0

A: Given integral is  ∫-22x3-xdx

Q: -2e dx

A: Given : The integral is ∫ - 2 ex dx .

Q: 2 x² +1 -dr. VI Calculate

A: ∫xn=xn+1n+1

Q: dx -(r+

A: We have to evaluate the following integral: ∫dx4-x+22

Q: (х + 7)/3 — х dx

A:

Q: 8 11xe-x dx

A:

Q: dx

A: Our Aim is to integrate the following expression given below:-∫ex(2e2x-4ex-1)dx  -(i)

Q: 3 What is the value of -8e -2x+1 dx?

A: Consider the given integral

Q: dx 4. / TV²+ 4x – 4 4х — 4

A:

Q: -dx x +1 2 5.

A:

Q: x3 2. J Sadx 2. 3.

A:

Q: Se2x sec?e2x Vtan e2x + 2 dx

A:

Q: Stan 3x sec 3x dx 3.

A:

Q: (1-2х)2 dx 3.

A: Given :       ∫1 - 2x2x dx   To evaluate the given integral.

Q: 24. Evalute dx r +1

A: Given: ∫0∞x12x3+1dx

Q: - 2 dx3 + 2 d?y dx? d x4 2 dy

A:

Q: Evaluare 2xt 1 dx 2. +5x+6 メ

A: Solve this equation by logical interpretation like simplifying the denominator and then follow.

Q: х2 9 dy + sinx - у %3D0 dx

A:

Q: y dx dy x ) f (9)

A:

Q: sec2 ) 15. Evaluate. - x2 dx

A:

Q: 2x 2) x +9

A: Given problem:- ∫042xx2+9dx

Q: 1 + 2x dx 1

A:

Q: on(1-y)csc²( y) dy

A: This question can be solved using the concept of integration by substitution.

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.