Font size
WorksheetsG 9 Revison - T1 and T2
Total questions: 66
Worksheet time: 6hrs 59mins
-8x < 48
x < -6
x > -6
x < 6
x > 6
Solve the following inequality. Show your algebraic work!
b > 6
b < -4
b > 1
b < -12
x + 5 ≤ 13
-4 - 6m > -9m + 8?
Which numbers are possible solutions to the inequality... (SELECT ALL THAT APPLY)
-5x + 10 < 30
0
100
-100
-3
-4
When graphing do you use an open or closed circle for > ?
Open
Closed
| x + 9 | = -5
|1 - 5|
|x + 3| > 8
Which compound inequality involves <, ≤ when solving absolute value inequalities?
and
or
Which compound inequality involves >,≥ when solving absolute value inequalities?
and
or
|v + 8| − 5 = 2
x=−1 , x=−15
x=−1 , x=−5
x=15 , x=−15
No Solution
| x + 9 | = -5
x=−14
x=−4
x=−14 , x=4
no solution
−2|−2r − 4| = -12
r=5 , r=1
r=−5 , r=1
r=−5
No Solution
x = -6
x = -12
x = -12
3| −8x| + 8 = 80
x=−37 , x=37
x=3 , x=−3
x=311 , x=−311
No Solution
∣4x−15∣=∣x∣
x=5 or x=3
x=−5 or x=−3
x=5 or x=−3
x=−5 or x=3
Solve:
|x + 3| > 8
x > 5 or x < -11
x > 5
x < 5 or x > -11
no solution
| 2w - 1 | < 11
No Solution
5 < w < 6
-5 < w < 6
-6 < w < 5
∣−x−10∣+4<−8
no solution
x > 2 or x < -22
-22 < x < 2
all real numbers
Factor Completely.
4x2+24x−64
4(x+8)(x−2)
4(x2+6x−16)
4(x2+24x−16)
4(x−8)(x+2)
Factor Completely.
5x2−40x+80
5(x+4)2
5(x2−8x+16)
5(x−4)2
5(x2−40x+16)
Factor Completely.
25x2−100
5(x+4)(x−4)
5(x2−20)
25(x2−4)
25(x+2)(x−2)
Factor Completely.
8x2−200
8(x+5)(x−5)
8(x2−25)
4(2x2−50)
4(2x+25)(2x−25)
Factor Completely.
5x3−20x
x(5x2−20)
5x(x2−4)
5x(x+2)(x−2)
5x(x+4)(x−4)
Factor Completely.
3x3+78x2+507x
3x(x2+26x+169)
3x(x+13)2
3x(x+13)(x−13)
3(x3+26x2+169x)
Factor Completely.
3x2+24x+48
3(x+4)2
3(x2+8x+16)
3(x−4)2
3(x2+24x+48)
Factor Completely.
2x3−16x2+32x
2(x3−8x2+16x)
2x(x2−8x+16)
2x(x+4)2
2x(x−4)2
Factor Completely.
3x2+6x−105
3(x2+2x−35)
3(x+7)(x−5)
3(x−7)(x+5)
Prime
Factor Completely.
4x2−24x+36
4(x+3)(x−3)
4(x2−6x+9)
4(x−3)2
4(x+3)2
x2 + 6x - 13 = 3
12. Solve using any method.
(x - 2 )2 -49 = 0
5, 9
-9, -5
9, -5
9, -9
Solve the quadratic: n2 - 5 = -4
n = ±√9
n = ±3
n = ±1
No real solution
Determine the values of
a, b, and c for
the quadratic equation:
4k2 = 3 + 8k
a = 4, b = -8, c = 3
a = 4, b =-8, c =-3
a = 4, b = 8, c = 3
a = 4, b = 8, c = -3
Solve the following quadratic equation...
x2 + 3x + 2 = 0
x = -1
x = -2
x = 1
x = 2
x = -1
x = 2
x = 1
x = -2
What are the solutions for 2(r−7)2 = 32 ?
7±√32
±√65
3 and 11
-1 and 15
Solve
(n +7)(n + 9) = 0
n = -7; n = 4
n = 7; n = -9
n = -3; n = 10
n = -7; n = -9
k² - 2k = 0
k = 2 and 0
k = -2 and 0
k = 2
k = 0
Solve by taking square roots:
k2 - 6 = -50
k = ±4i√11
k = ±4√11
k = ±2i√11
k = ±2√11
Solve by taking square roots:
3 - 9r2 = 12
± 9i
± 1
± 1
± i
Solve by taking square roots.
x2 = -121
± 11
± 11i
± 12
11i
x2 + 13x + 40 = 0
explain why or why you could not use square roots to solve this equation.
3x2+5x =25You can because 25 is a perfect square
you can not because it has a linear (x or middle) term
you can because you Know a, b and c
you can not because it has an equal sign
Factor:
2x² + 11x + 14
(x + 7)(x +4)
(x + 2)(2x + 7)
x = 2 and x = 7/2
x = -2 and x = -7/2
Solve for x
4x2-5x-9=0
x=-1 or x=9/4
x=1 or x=9/4
x=2 or x=3
x=-2 or x=-3
Solve the equation by using the zero-product property: (2x-1)(x+6)=0
x=−21 or x=6
x=21 or x=−6
x=2 or x=−6
x=1 or x=−6
Expand the quadratic equation: (5x-2)(2x+1)=0
10x2 −x−2=0
10x2 −9x−2=0
10x2 +x−2=0
10x2 +6x −2=0
Solve the equation by factoring: 4x2 + 10x −24=0
23, −1
−4, 23
4, −1
−4, 4
Write a quadratic equation in factored form given its roots. x=0 and x=7
x(x+7)=0
x(x−7)=0
x−7=0
0(x−7)=0
