3x -2 4-x2

Q: 5x (x2+1)(2x-2)

A: Given integral,  First of all let us take constant number outside integral.

Q: H = (2x-4)(3x - 5) – x² + 4x – 4

A:

Q: (x2 +x-20)/(x-4)

A: Here we have been given two polynomial . One is  in numerator and other is in denominator. We need…

Q: 5x-(x-1x)²-2x²

A:

Q: X^2-4x=1

A:

Q: 4x-2(5x-3)= 3(x-1)+7x

A: we have to solve the following

Q: (x² - 12x + 25) ÷ (x-8)

A:

Q: 2x3-4x-8 (x²-x)(x²+4)

A:

Q: 3x-x+16x +12x+32 x(x² +4)²

A:

Q: 2x2 x2 -7x+12 x² -7x+12 x +9

A:

Q: 2x + 3x(x)-x+6x

A:

Q: x* - 2x3 + 2x² – 2x + 1 х — 1

A: This question is related to division of polynomials.

Q: +8x-x +2x +1 (x² + 3)(x' +1)

A: SImplification of the given function helps to find the required integrated function. The partial…

Q: (-x - 3) + (3x + 8)

A: Here we have to solve the given expression.

Q: x + 2 x²-1 +3x + 2

A:

Q: 2. -x2-2x = 0 어

A: In the given question we have to plot the graph. by the helping graph generator we plot the graph.

Q: x3+3x2-4

A:

Q: 7-x-5=3x-2-5x

A: The working rules for the given equation are: 1. Addition/subtraction/multiplication/division of…

Q: 3x(x-4)=x-4

A: Distribute 3x Subtract x and add 4

Q: 3x/x2+x-2 + 2/x2-4x+3

A: Consider the given expression 3x/x2+x-2 + 2/x2-4x+3

Q: x' -x'+ 3x = 5

A: Given: x5-x3+3x=5 It can be also written as, x5-x3+3x-5=0 To find: There is at least one solution in…

Q: (x-3)(2x^3-7x+6)

A: Here, we will simplify the expression (x-3)(2x^3-7x+6). So,              x-32x3-7x+6Distribute…

Q: 4x2 - 3x -4 39. x3 + x2 - 2x

A: I am going to solve the given problem by using some simple calculus to get the required result of…

Q: 5x2 - 4x - 1 = 0

A: Simplify: 5x2-4x-1=0

Q: (X+5)(x^2-3x-2

A: (x+5)(x2-3x-2)=x3-3x2-2x+5x2-15x-10

Q: 4x-3x² +1 (7) x-2

A:

Q: Evaluate the integral

A:

Q: Solve the equation.

A: x3x+1=x-12x+3

Q: (x-2 x3-5x2+6x

A:

Q: 4-|x|= 2x+1

A: Solve the equation 4 − |x| = 2x + 1 for x.

Q: 8x-4=2x3-x2

A: Consider the given equation.

Q: √3x+1 - √x-1 = 6

A: Apply algebraic operations

Q: (2x - 10x + x - 5)÷(x - 5)

A: we have to find to divide the following

Q: Use Cramer's Rule to solve the system.

A:

Q: 3x5-2x2+1 x3

A: ∫3x5-2x2+1x3dx=x3-2ln(x)-12x2+C    where C be the integral constant.

Q: 2x-3 x+9 x2+5x x2+4x-5

A:

Q: X2-6x-16

A: Consider the given information

Q: 2(x - 3) = 4x - 1

A:

Q: x2-6x+5 = 0

A:

Q: 3x-2 + 4 > 0 x+1

A: The given inequality,3x-2x+1+4>0

Q: 3x-1 x2-x-6 ≤1

A:

Q: 2x -2x

A: Given graph is

Q: Vx² +3x+7-5=x- 3 .2

A:

Q: 3x3   -x

A: to find the roots of the given equation first put the equation is equal to zero than factorize it…

Q: x-6x² + 10x² + 2x- 15

A:

Q: x-2÷3-2x+1÷5=0

A: Given : x-2÷3-2x+1÷5=0Rewrite the above equation in simple formx-23-2x+15=0-x+-5×2+1×315=0-x+-715=0

Q: 3x - 9x + 5x + 2 = 0

A:

Q: ∫x3e-4x^4dx

A: We assume z= -4x^4 From there we find x^3*dx.

Q: (x' - 13x2 + 40x+18)÷ (x- 7)

A:

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.