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STANDARD FORM FACTORING 

Common    Factoring 

This is when you find a number that the three numbers in your equation can get divided by

 

 

Simple   Trinomial   Factoring 

A simple trinomial looks like ax² + bx + c but in this case the a is always 1 and is shown as just x²

Complex   Trinomial   Factoring

A complex trinomial looks like ax² + bx + c but in this case the a is always greater than 1

Perfect   Square   TrinomiaL   FACTORING 

A perfect square trinomial is when the a and c values in the equation ax² + b + c are squared

Difference   of   Squares 

Difference of squares is when the two numbers that are being subtracted are both squared 

Quadratic Formula

THIS IS USED TO SOLVE EQUATIONS IN STANDARD FORM 

When you get an equation such as x² + 3x - 4= 0

1) You sub in the a, b, and c values into the formula 

a= 1 b= 3 c= -4

x= -3+-  âˆš3² - 4(1)(-4) / 2(1)

2) You solve inside the âˆš

3² - 4(2)(-20)

9+16= 25

3)You square root the number in the square root 

-3+-  âˆš25/ 2

√25= 5

4) You add then subtract -b to the number then divide by 2(a) and get 2 answers.

Answer 1: -3 -5/2= -4 

Answer 2: -3 + 5/2= 1 

 

 

WHAT IF THERE IS NO ZERO?

If there is no zero in the problem then you will have to make one side equal zero yourself. 

Example: 4b² + 8b + 7= 4 

To make this problem have ne side that is equal to zero I will subtract the 4 from both sides. 

4b² + 8b + 7 - 4= 4 - 4

4b² + 8b + 3= 0 

a= 4 b= 8 c=3

 

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