Suppose 3x - 9 = 12. Which is true because of the Division Property of Equality? %3D

Q: x+4/5=4

A: Cross multiply by 5.

Q: 4 - 23x-2 = 5 . 32x+1

A: The objective is to find the value of x

Q: 3- D= 5 using a number line

A:

Q: 2x+3=10

A:

Q: 1x1=?

A: apply multiplication

Q: 3x15=17-x

A: The given problem: 3×15=17-x   Solving the above equation is given as: 3×15=17-x45=17-xx=17-45=-28…

Q: Find the inverse flx/=7x-7 -l6x+4

A: The given function is: f(x)=7x-7-6x+4

Q: x > 199; what is the values of x?

A: given that  -3x>199-x>66.33  x<66.33

Q: 3x-(4+5x)=12

A: We will find the value of x.

Q: 5x - 3>15x - 1/2

A:

Q: 13) (10x3 - 33x2 + 16x + 18) (2x 5)

A:

Q: 1 If x+-=7, what is x+

A:

Q: 10b+3x=13  x 3

A: for given equation we get 10b+3x=39 that is 3x=39-10b

Q: -16 2/3 = -3 1/2 x -(-4 3/5)

A:

Q: 5x+1>16

A:

Q: 10k+1=40 -7k

A:

Q: find the value of x 2х - 8 x+2 2х- 5 x+1

A: Using segment relationship a×b=c×d.

Q: find the remainder when the 2022-digit number all of whose digits are equal to 7 is divided by 8

A:

Q: -5x/8=-10x+2

A:

Q: nding basketball

A: Here we have Freestanding basketball hoop BA=AS=AK the measure of BSK is 76o We have to find

Q: 5x +5 6-6x

A:

Q: 2x² + x=10

A: According to the question. we have to solve the given expression 2x2+x=10. As the above expression…

Q: If 3x - 7 = 11, then 3x+4 = %3D

A: Solving the given problem using concept of expansion.

Q: 30= 6{2x+3}

A: To determine: To solve for x. Given equation: 30=62x+3

Q: 13x -3 greater than or equal to 12x + 5

A: 13x - 3 ≥ 12x + 5 We need to solve this inequality

Q: n^2+5n=24

A: Given,

Q: how did you get 1.5x + 1.5y = 37.5?

A: We need to explain the reasoning behind the equation:1.5x+1.5y=37.5

Q: 10=2x+30

A: -10 would be correct answar.

Q: 8log10(x-7)=16

A: Given,

Q: (2x+70) (101-5x) %23

A: Solve for x

Q: Explain the relationship between x ≠ 2 and the factor x-2.

A: Consider a function f(x) with the factor (x-2).

Q: X+2x=4

A: Solve using basic concept of mathematical operations.

Q: X 7-6xx+7 158

A: Given that            Take logarithm on both sides then…

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.