Solve 2r + 3= 7. Show all algebra by typing your math (using the a menu on the toolbar) or taking a picture of the work you do on paper (and inserting it).

Q: Simplify the expression

A: Given: 2x+3x+1x2-x-2x3

Q: 2x+1=5

A: To solve for x

Q: Simplify (5x3 / y)-2

A:

Q: Fill in the blank. The equation 3•2 =2•3 demonstrates the property of multiplication. The equation…

A:

Q: 6r - 5r

A: We use exponent and multiplication.

Q: Rewrite V16 in simplest form.

A: Given 162, we have to rewrite in simplest form.

Q: 15

A:

Q: 4x2 =2x

A: In this question, the solution of the equation is to be determined.

Q: 2x+3=10

A:

Q: 3x-y x-3y 6x 6x Simplify

A: A detailed solution is given below.

Q: Find the true value of the variable that makes the equation true 69=62*6f f = ?

A: Product rule of exponent →The product of multiplication of exponents with the same base…

Q: 52x-3 2*+4

A:

Q: = 60 =D30 3D9 = 42 =?

A: 27

Q: Find the numbers. One positive number exceeds another by 4, and their product is 60.

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Q: (-8, -5);m=-3/4

A:

Q: Solve the equatio6 3 1 y. *Preview

A: Simplify the given equation to compute the value of y as below.

Q: V= (6-3x-24) xdy

A: In the question we have to find the volume of the given integral function.

Q: I can't see the answer for b

A: From the given diagram:

Q: The simpliest form of  a2-   -b2  /8a-8b

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Q: -D12- 4.

A: there is only one variable to find the solution.

Q: Help p

A: We have to find the product of ,  5x2y and 25xy5

Q: 5x+9=24

A: Since nothing is mentioned about the operation  to be performed on the above given equation, I will…

Q: Integrate using completing the square. 3x²-5x+4

A:

Q: -2 ±49 =

A: The given question is  on simplification

Q: (3x 2 y 4) 3 = %3D

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.