What method can be used for any factorable quadratic expression?
a≠1
2a2 + 24a
2a(a+12)
x2 - 25
(x+5)(x-5)
x2 - 8x + 15
(b-5)(b-3)
7m2 + 6m - 1
(7m-1)(m+1)
If possible, how can you make your problem simpler?
Take out the GCF.
16y3 - 8y
8y(2y2 - 1)
x2 - 121
(x+11)(x-11)
DOUBLE --> if you got it right add 400, if you got it wrong take away 400!
r2 + 14r + 40
(r+4)(r+10)
5t2 + 19t + 12
(5t+4)(t+3)
How can you check your answer to make sure it is correct?
Use the FOIL method.
IF YOU GOT IT WRONG --> take away 500!
35b2 + 125b
5b(7b+25)
64x2 - 9
(8x+3)(8x-3)
y2 - 16y + 63
(y-9)(y-7)
9x2 + 9x - 40
(3x-5)(3x+8)
Name one rule for identifying difference of square problems.
1) It must only have 2 terms
2) There must be a subtraction sign between the terms, not addition
66a3 - 22a2
22a2(3a-1)
81x2 - 121y2
(9x+11y)(9x-11y)
3w2 - 9w + 6
3(w-2)(w-1)
5k2 + 8k + 80
trick question! not factorable
IF YOU GOT IT RIGHT --> DOUBLE your total points
What do most people forget to do at the end of their problem?
Bring back down the GCF they took out earlier.
42y4 - 128y2
2y2(21y2-64)
49x2 - 4y2
(7x+2y)(7x-2y)
3x2 + 21x + 30
3(x+2)(x+5)
IF YOU GOT IT WRONG --> bankrupt!
6x2 + 41x + 70
(3x+10)(2x+7)