9x 10 2 18x 10

Q: 9. x + 4x2 +9x +36 10. 4x +12x2+9x +27

A:

Q: 2x+1=5

A: To solve for x

Q: 2(2x+3)=18

A: Given equation 2(2x+3)=18 Multiplying 2 into the bracket we have  4x+6=18

Q: (3x+2)(4x– 7)

A: Using distributive property of multiplication we can say that:

Q: 9. (19x – 18)° (7x + 1)° (10x – 9)°

A:

Q: 2x 8+ 9+ 64x 3+ 3 1

A:

Q: 4x/(x2+9x+18) + 5/(x+6)

A: The given equation is; 4x/(x2+9x+18) + 5/(x+6)

Q: 8(4x+6)=11-(x+7)

A:

Q: 4x + 5=9 + 4x

A:

Q: Solve the equation.

A: Given equation is, 3x+15x+7=6x+1110x-3

Q: (2x)^9(2x)^3

A: Formula used:

Q: 10x+2/5x+4=1/2

A: Given function is

Q: Solve the equation.

A: Given: 3x-22=x-59x+4

Q: 3x + 1 10 7x 1 22

A:

Q: (14x – 13), (8x + 5)' X =

A:

Q: 9x+6x+27.9

A: To simplify the expression: 9x+6x+27.9

Q: 6х + 1 5x 9.

A: A circle with two intersecting secants.

Q: (2x +1)° (5x +5)°

A: Solution: The objective is to find the value of x

Q: 5x+3=3x+9

A:

Q: 6x + 7 – 8x + 12 = 15

A:

Q: (x+40) (2x+20)° 3x° 6x°

A: The exterior angles of quadrilateral is, A=2x+20°B=x+40°C=3x°D=6x°

Q: 5X 11

A: Given query is to find the value of x

Q: 3(x+ 7) > 2(2x + 8)

A:

Q: 5x + 15 + 4x = 6x − 3(x+9)

A:

Q: 8(4x - 3) + 2x – 9

A:

Q: 9x+4 8x - 4 4x + 17

A: When we add all three sides of the triangle we get the perimeter of the triangle.

Q: 2x+5=12

A: Given: 2x+5=122x=12-5

Q: 2x+4+7+9x

A: Given,           2x+4+7+9x

Q: 9. (4x 5)° (3x + 11)°

A: Dear student as per our rule in one session we can only solve question. Please post the other…

Q: (5x+4)(2x−1)

A: Solve by open brackets (5x+4)(2x−1)

Q: 5x+16 3x+4

A:

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

A: The given equation is

Q: 6) (8x+6)° 47°

A: Find the value of x

Q: 8x+4=2x+10x+8

A:

Q: (2x • 2x • 5) (5x+7x+ 6)

A: Here given expression as 2x2+2x+5-5x2+7x+6

Q: 16/8x/4/8x

A: For the fraction in the denominator, we'll flip it and multiply with the fraction of the numerator.

Q: 3x+9=5

A: solve for x.

Q: 4x+6=18

A: Given 4x + 6 = 18  4x  =  18 - 6 4x   = 12 x    = 12/3 So x = 4

Q: 2x+8x=10

A: Given,  2x+8x=10 Further,  10x = 10   Therefore, x =10/10=1

Q: (2x + 4)(x – 3) – 5(x – 3) |

A:

Q: 2x + 10 =24

A: The given equation is 2x+10=24, which is a linear equation. To find the value of x.

Q: 5. 3x + 14x + 15 = 0

A: As per our guidelines we are supposed to answer only one question.Kindly repost other question as…

Q: 10x+21 16.

A: As given  TS = QR We can use this property to solve for x.

Q: 4X +5 x"+5x+1

A: It's an simple an aplication of substitution method used in integral So using by this , we can…

Q: (15x + 14)°. (2 1x – 22)°

A: Given,  m∠B=(21x-22)°, m∠D=(15x+14)°

Q: (8x+6)=m (8x+6)= 8x= x=

A: 8x + 6 = m Subtract 6 from both side

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.