
Factoring Quadratic Trinomial
Presentation
•
Mathematics
•
5th Grade
•
Practice Problem
•
Medium
Sonny Navarro
Used 38+ times
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6 Slides • 5 Questions
1
Factoring: Quadratic Trinomial when a=1
2
A quadratic trinomial is an algebraic expression with 3 terms separated by + and - with a degree of 2. The largest power of x is 2.
What is a quadratic trinomial?
3
List all of the factors of c
Decide which combination of numbers will add up to b ( keep their signs)
Write the factored form: (x+__)(x+__)
Some text here about the topic of discussion.
Factoring trinomials of the form
ax2+bx+c
4
Multiple Choice
In order to factor the trinomial, ax2+bx+c we need to find two integers that....?
the sum is equal to c
the sum is equal to b
the difference is equal to a
the difference is equal to b
5
If b and c are both positive, the factors are of the forms (x+_) (x+_) and the two numbers that we are looking for are both positive.
6
Multiple Choice
Factor:
b2 + 8b + 7
(b + 4)(b + 3)
(b + 6)(b + 1)
(b+9)(b-1)
(b + 7)(b +1)
7
If b is negative and c is positive, it tells us that the two numbers that we are looking for are both negative.
Example: x2 - 7x + 12 = (x-3)(x-4)
Some text here about the topic of discussion
8
Multiple Choice
Factor x2-7x+10
(x-5) (x-2)
(x-5) (x+2)
(x+5) (x-2)
(x+5) (x+2)
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When c is negative, it means that the two numbers have a different sign. The sign of the middle term tells you the sign of the larger number.
Examples: x2 + 11x - 12 = (x+12)(x-1)
x2 - 7x - 18 = (x -9)(x+2)
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Multiple Choice
Factor
x2 + 9x - 36
(x + 12)(x - 3)
(x + 9)(x - 4)
(x - 9)(x - 4)
(x - 12)(x + 3)
11
Multiple Choice
Factor
m2 - m - 12
(a + 4)(a - 3)
(a + 6)(a - 2)
(a - 4)(a + 3)
(a - 6)(a + 2)
Factoring: Quadratic Trinomial when a=1
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