2ax at (a, a) (x +a)

Q: J (x? — 4х + 4)10 dx

A: SOLUTION-

Q: Domain of:  Csc(x)+2

A:

Q: x² + x – 2 ? What is the point of discontinuity of

A: here is we see that function is not define when x=2

Q: avb (avb)+ F

A:

Q: t = (F³ + G)a

A:

Q: (14x- 13) 4x + 13) (6x + 2)

A:

Q: dr (V+|)²

A:

Q: 8x6 — 13х3 (logх)? + 5x* f(x) : (x2 + 2)(3х — 1)

A:

Q: Q Find the domain of y 1- Vx + V+ 3x-x – 3

A:

Q: 2[6a-2a(3a+3b)+6a2]

A: The given expression is

Q: -2x+ 4 3) (12 + 1)(x – 1)2a: | + 1)(z – 1)2da

A: We will solve the problem

Q: Expand and simplify. (c) (x+2)3

A: According to the question,we have to expand and simplify x+23. As the above expression is algebraic…

Q: If S(16x* – 16x³ + 4x²)dx = F(x) + C, then F(x) = 16 A 5 B (4x²– 2x) 3 16 5 3 16 5- 4,3-4

A:

Q: 2 v2x-x2 XY xydydx 0 0

A:

Q: Given the pole-zero patterns below, sketch the region of convergence for: a) A right-sided sequence…

A:

Q: If v1 = and v2 = are eigenvectors of a matrix A corresponding to the eigenvalues A1 = -4 and A2 =…

A:

Q: x3-2x2+7x-9 dx c.S x2

A:

Q: (2 + j)?

A:

Q: 2y3(5y3-3y2+6y)

A: It the given that, the multiplication expression,

Q: (В y (62 - (52²-2³)) dz [² (62 − (52² − 2³)) dz + S* ((52² − z³) − 6x) dz 15+ 10+ 5 10 1 2 3 The…

A: Given data

Q: 1. (2x3 - 3x + 2) + (x² – x – 1) =

A:

Q: dx Vx3 V2 + x

A:

Q: (8) lf (a-b-a) za 2b 29 (b-a-c) 2b = K²(a+b+c) ³ 2C (c-α-b) then K=

A: Given:a-b-c2a2a2bb-a-c2b2c2cc-a-b=ka+b+c3    .............1We need to find the value of k.

Q: f(2x. (2x + 6)5 dx 0 (2x+6)6+ C 2 H|M 3 12 (2x + 6)6 + C (2x + 6)6 + C (2x + 6)6 + C

A: A detailed solution is given below.

Q: Evaluate (4D5 – 23D3 – 33D² – 17D – 3)y = 0 3x a. y = (C1 + C2 + C3x²)e¯* + (C4x + C5)e7 3x b. y =…

A:

Q: dx (x2 + 2)2

A:

Q: 3x-4x+1 dх X(X+2) (X+3) X-1

A:

Q: m(x+2)- m(x) If m(x) = - 2x+1, what is -2

A:

Q: 2j(5-j3) (2+j)(1+j4) B) Given that (2a+jb)+(b-j3a)=- Obtain the values of a and b.

A: Given (2a+jb)+(b-j3a)=2j(5-j3)(2+j)(1+j4) Here we know  j2=-1 So we can write the above equation as…

Q: 12 -6x dx 15

A: We are asked to solve the indefinite integral. The solution of the integration is as follows:-

Q: dx x(x2 – 8x + 16)

A: Use partial fraction to solve

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.