Worksheets4.F HW part 1 and 2
Total questions: 36
Worksheet time: 6hrs 6mins
Factor:
2n2 - 8n3
2n2(n - 4n2)
2n2(1 - 4n2)
2n3(10 - 8n2)
3n(1 - 4n)
Factor:
2n3 + 16n + 12
2n(n3 + 24n + 6)
2(n3 + 8n + 6)
2n(n3 + 8n + 6)
3(n3 + 8n + 6)
Factor:
10a4 + 16a + 10a2
2a(5a3 + 8 + 5a)
2a4(5a + 8a2 + 5a3)
2a4(10 + 16a + 40a2)
3a3(5 + 8a + a2)
Factor:
80x5 - 70x2 - 60x7
2x2(80x3 - 70 - 60x6)
10x2(80x4 - 70x - 60x6)
10x2(8x3 - 7 - 6x5)
3x2(80x3 - 40 - 60x5)
Factor completely
21x7y6 + 30x5y8 - 18x5y6
3xy (7x4y2 + 10x2y6 - 6x)
3x5y6 (7y2 + 10 x2 - 6)
3x5y6 (7x2 + 10y2 - 6)
3x7y8 (7y2 + 10x2 - 6x2y2)
Which is an example of difference of two perfect squares?
( x3 - 4)
( x2 - 3)
( x2 + 4)
( x2 - 4)
( 2X + 6 ) (2X - 6 )
( 2X - 6 ) ( 2X - 6 )
( 2X - 9 ) ( 2X + 4 )
( 2X + 6 ) ( 2X + 6 )
Which of these can factor using difference of two squares?
144x2 - 49y2
x2 + 4x - 12
100x2 + 20x + 1
14x - 16
Which one is false about the difference of two squares?
We can factor because there is addition sign.
We can factor because there is a perfect squared number (Example: x2, 25, 49)
Formula: a2 - b2 = (a + b) (a - b)
We can factor because there is minus sign.
Factor completely.
121x2 - 49
( 11x - 7 ) 2
( 11x - 7 ) ( 11x - 7 )
( 11x + 7 ) ( 11x - 7 )
( 12x + 7 ) ( 12x - 7 )
x2 + 16x + 64
n2 + 10n + 25
x2 + 18x + 81
4p³+8p²+3p+6
What is the factored form of x³+7x²-2x-14
(x²-2)(x-7)
(x²+2)(x-7)
(x²+2)(x+7)
(x²-2)(x+7)
Factor
k2+7k+10 .(k+2)(k−5)
(k+2)(k+5)
(k+10)(k+4)
(k−2)(k−5)
To factor
x2+8x+15 , find two factors of 15 whose sum is _____.1
2
8
15
Factor k2−2k−24
(k−4)(k+6)
(k+4)(k+6)
(k+6)(k−1)
(k+4)(k−6)
Factor x2+9x−36
(x+12)(x−3)
(x+9)(x−4)
(x−9)(x−4)
(x−12)(x+3)
2m² + 3m - 9
3a2 + 4a + 1
Identify "b" in the trinomial 3x+5x2-10
3
5
-10
10
3x² + 5x - 12
2x2 + 7x + 6
4h² - 17h + 4
3x2 + 18x +15
Hint: Factor GCF first.
