# data[].attributes.headline
Describe the steps to solve the following expression: 

# data[].attributes.subject
Describe the steps to solve the following expression: 

# data[].attributes.headline
Before classifying, firstly you must simplify. We do not classify expressions if the are given in simplest form. 

# data[].attributes.subject
Before classifying, firstly you must simplify. We do not classify expressions if the are given in simplest form. 

# data[].attributes.body
you first multiply 4x by x, and then 4x by 2, then you rewrite the equation for the like terms to be together, and last you do the final operations, like subtraction or addition.

# data[].attributes.headline
1. multiply 4x to x  2. mulriply 4x to 2   3. write them down below with an addition symbol between them 5. write down -9  6. subract the 9 

# data[].attributes.subject
1. multiply 4x to x  2. mulriply 4x to 2   3. write them down below with an addition symbol between them 5. write down -9  6. subract the 9 

# data[].attributes.headline
1) Multiply 4x times x 2) Then multiply 4x times 2 3) The result of that subtract it -9

# data[].attributes.subject
1) Multiply 4x times x 2) Then multiply 4x times 2 3) The result of that subtract it -9

# data[].attributes.body
you first most follow pemdas to be able to do the problem so you would first answer parenthesis then multiply it by 4 and subrtract 9

# data[].attributes.body
1. Multiply 4x by x (1x) = 4x^2

2. multiply 4x by 2= 8x

3. Since 9 doesn't have an x, you cant subtract its

4. Since 4x^2 and 8x aren't like terms you cant add them

Answer

4x^2 + 8x - 9

# data[].attributes.body
-( -x + 3 ) + 1

-x -3 + 1

-x - 2

# data[].attributes.headline
Multiply 4x times x2) then multiply 4x times  2  3)the result of that substract nine  then the result is 4x2+8x-9

# data[].attributes.subject
Multiply 4x times x2) then multiply 4x times  2  3)the result of that substract nine  then the result is 4x2+8x-9

# data[].attributes.body
x -3 + 1

x -2

# data[].attributes.body
you first apply the distributive property of multiplication by multiplying the -1 by the -x and the 3, then you rewrite the expressions for the like terms to be together, and last, you do the final operations like subtraction and addition, following pemdas

# data[].attributes.body
since - times - becomes positive

1. - x -x= +x

2. - x 3= -3

3. -3 + 1 = 2

Answer =

x -2

# data[].attributes.body
x+-3+1

x-2

# data[].attributes.body
-(-x + 3) + 1

-x -3 +1

-x -2

-x -2

# data[].attributes.body
cubic binomial

# data[].attributes.body
1. X^2 x x= x^3

2. x^2 x 2= 2x

Answer

x^3 +2x

Cubic degree binomial

# data[].attributes.body
x^3+2x^2

Cubic binomial

# data[].attributes.body
cubic trinomial;

# data[].attributes.body
cubic trinomial

x^3+2x^2

# data[].attributes.body
x^3+2x^2 cubic binomial