2n+5 x² + 4X + 5

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

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

Q: 2x - 2 = 14 -2 -2 2x 2 X = 12 2 9 = 6

A:

Q: 5x-2(2x5+x2)

A: Consider given expression as K=5x-22x5+x2

Q: 5x-(x-1x)²-2x²

A:

Q: 3x +1> 2x - 3 >x - 13

A: Given: 3x+1>2x-3>x-13 To find: solve the given inequality.

Q: ((x^-2 +2x^-1)/(x+4x^-2))

A:

Q: b) 3x(x-リを(x+2置6x-度(税)

A:

Q: 2x3-4x-8 (x²-x)(x²+4)

A:

Q: Simplify

A: 3x12-2x52

Q: 12-2x=2

A: We have to solve for x  12 - 2x = 2

Q: (3x+1)(x^2+2x-10)

A: It is just a multiplication of polynomials.

Q: (4-x2) 3-1x2+5 tim

A:

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

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

Q: 3x2 - x - 2

A: Given function is 3x2-x-2 We can write 3x2-x-2=3x2-3x+2x-23x2-x-2=3x(x-1)+2(x-1)3x2-x-2=(3x+2)(x-1)

Q: (2x-3)° (x+1)° (3x-42)°

A:

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

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

Q: 6x2-x-1=0

A: To solve the above equation , we use AC method or breaking the middle term method. First we multiply…

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: x3+2x2+3x-2 8-2

A:

Q: 3x2-2x+2=0

A:

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: -x2 +2x3 3 6x1 -7x2 +3x3 -3x1 -33x3 -45 +t %3D x2 日8 8

A:

Q: Evaluate the integral

A:

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

A:

Q: (2x-2)° (x+5)°

A:

Q: x² - 2x² + 3x² -x +3 "x²³ - 2x² + 3 3

A:

Q: 8x-4=2x3-x2

A: Consider the given equation.

Q: 2. x + 8x3 + 14x2 – 17x - 42 = 0

A:

Q: 3x² -5x-2 2x+14 x² + x-2 3x + 21

A:

Q: 5x- 6. 2x+9- 2. X%3=

A: Solve by properties of circles

Q: x - 6 3D12 -6x +3%339

A:

Q: (x) = - 4x2 + 2

A: We will find out the required values.

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: Differentiate.

A:

Q: 3. x - 2x2 3

A:

Q: |x-1|=|3x+5|

A: Given equation:

Q: x-6x² + 10x² + 2x- 15

A:

Q: 3x2 - 4x + 1 = 0

A: Quadratic equation of the form, ax2+bx+c=0 has solution given by,…

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: (5x²- 2 + 2x+1) (x 2x-4)

A:

Q: 2-x 3x-1 – 2 |

A: Please refer to the image below

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

A:

Q: 3x-5x-2 0

A: I have provided this answer in step-2.

Power Operation

Power operation is topic of algebra in Math. It is use to represent repeated multiplication. Very big number and very small number can be easily express using power operation. Power operation is useful in many fields. In space engineering, it helps in representing the distance or size of particular heavenly body. In medical field, it is used to represent very small size. In medical field it helps to mention size of bacteria or virus. 

Exponents

The exponent or power or index of a variable/number is the number of times that variable/number is multiplied by itself.