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Worksheetsfactoring review g8
Total questions: 27
Worksheet time: 2hrs 50mins
Factor 6x3−8x4−10x5 .
2(3x3−4x4−5x5)
x3(6−8x−10x2)
2x2(3x−4x2−4x3)
2x3(3−4x−5x2)
Factor: x2−169y2
(x+13y)(x+13y)
(x−13y)(x−13y)
(x−13y)(x+13y)
(x−13y)(x+13)
Factor: 100x2−60x+9
(10x+3)2
(10x−3)2
(50x+3)2
(50x−3)2
Factor: 41x4−16y4
(21x+4y)(21x−4y)
(21x2+4y2)(21x2−4y2)
(21x+4y)(21x+4y)
(21x2−4y2)(21x2−4y2)
Factor the following trinomial:
(x+6)(x−4)
(x−6)(x+4)
(x−6)(x−4)
(x+6)(x+4)
Factor the following trinomial:
(2x−3)(x+5)
(2x+3)(x−5)
(2x−5)(x+3)
(2x+5)(x−3)
Factor completely:
z(z+1)(z−1)
z2(z+1)(z−1)
(z2+z)(z2−z)
(z−1)(z+1)(z2+1)
( m2 + 2my + y2 )= ( m + y )( ? )
( m - y )
( m + y )
( k − p )2 = (k − p )( ? )
( k - p )
( k + p )
( 6x2+ 5x + 1 )= ( 2x + 1)( ? )
( 3x + 1)
(3x - 1)
30m2− 11m + 1 = ( 5m − 1)( ? )
6m - 1
6m + 1
(5m−1)(6m− 1)=30m2−11m + ?
-1
1
9p2− 4 =(3p + 2 )( ? )
3p - 2
3p + 2
Factor the Polynomial
12x3 - 9x2 + 4x - 3
(3x2 + 1) (4x - 3)
(3x2 - 1) (4x + 3)
(4x2 + 1) (3x - 3)
(4x2 - 1) (3x + 3)
Factor Completely:
6m2 + 16m
2(3m2 + 8m)
2m(3m + 8)
2m(3m - 8m)
not factorable
7r3-8r2+42r-48
a³-b³=
8x3-27
Which number is both a perfect square and a perfect cube?
64
27
81
16
Identify if the expression can be factored as sum or difference of cubes:
3x3 + 24
No
Yes
Yes, getting GCF first
It is a sum of squares
WHAT FACTORING TECHNIQUE YOU HAVE TO USE TO SOLVE FOR THE FACTORS OF 27X3-343?
DIFFERENCE OF TWO CUBES
DIFFERENCE OF TWO SQUARES
FACTORING BY GCF
SUM OF TWO CUBES
