WorksheetsAlgebra 2 Semester 1 Finals Review
Total questions: 64
Worksheet time: 5hrs 19mins
How does the graph of y = x compare to the graph of y = x−4
y = x−4 is 4 units up
y = x−4 is 4 units down
y = x−4 is 4 units right
y = x−4 is 4 units left
Which is the equation for the graph?
y = x+ 2+ 5
y = x−2+ 5
y = x−5+ 2
y = x−5− 2
Describe the translation from the graph of y = |x| to the graph of y = -|x - 3| + 2.
Reflected across the x-axis; 3 units right; 2 units up
Reflected across the y-axis; 2 units right; 3 units up
Reflected across the x-axis; 2 units left; 3 units up
Reflected across the y-axis; 3 units left; 2 units up
What is the solution to the following system of equations?
−x − 5y − 5z = 2
4x − 5y + 4z = 19
x + 5y − z = −20
Infinitely many solutions
No solutions
(-2, -3, 3)
(4, 0, -7)
x2 + 5x - 24
Factor:
x2 + 11x + 24
(x + 6)(x + 4)
(x + 12)(x + 2)
(x - 8)(x - 3)
(x + 8)(x + 3)
3v2 - 8v + 5
(3v + 5)(v - 1)
(3v - 5)(v + 1)
(3v - 5)(v - 1)
(3v + 5)(v + 1)
x2 - 25
25x2 - 100y2
4m2 - 100 = 0
a2 + 2a - 24 = 0
Solve the following quadratics equation by completing the square...
x2 + 4x + 1 = 0
x = -2 ± √3
x = -3 ± √2
x = 2 ± √3
x = 2 ± √2
Solve the following quadratics equation by completing the square...
x2 - 6x + 2 = 0
x = -3 ± √7
x = 3 ± √7
x = 7 ± √3
x = -7 ± √3
2x2 + 17x + 21 = 0
f(x) = x2
OR
y=x2
Constant
Linear
Quadratic
Absolute Value
f(x) = IxI
Constant
Linear
Quadratic
Absolute Value
Constant
Linear
Quadratic
Absolute Value
Constant
Linear
Quadratic
Absolute Value
f(x)=x3
Cubic
Exponential
Square Root
Reciprocal
Cubic
Exponential
Square Root
Reciprocal
f(x)=2x
Cubic
Exponential
Square Root
Reciprocal
Cubic
Exponential
Square Root
Reciprocal
Cubic
Exponential
Square Root
Reciprocal
f(x) = x
Cubic
Exponential
Square Root
Reciprocal
Cubic
Exponential
Square Root
Reciprocal
f(x)=x1
Cubic
Exponential
Square Root
Reciprocal
Write the following in interval notation.
x < 8
(8, -∞)
(-∞, 8]
(-∞, 8)
Write the following in interval notation.
x ≥ 100
(0, 100]
Write this in interval notation.
x>−9
(−9, ∞)
[−9, ∞]
[−9. ∞)
Write this in interval notation.
x≤6
(−∞, 6]
(−∞, 6)
[−∞, 6]
Write the following in interval notation
-7 ≤ x < 8
(-7, 8)
[-7, 8)
[-7, 8]
(-7, 8]
Write the interval notation for the graph?
[-3, 2)
-3<x<2
(-∞, -3] U (2, ∞)
x > 2 or x < -3
(4+7i)+(8-2i)=
34i
28+6i
12+5i
-4+9i
(3-2i)-(4-2i)=
-1+0i
7-4i
1-2i
-i
(2-i)(3+i)
5-i
7
7-i
(3-4i)(2+i)
-12+2i
-24i
10-5i
(5-3i)(2-5i)
25-31i
-5-31i
-15-10i
-25i
(2x2-4y+7xy-6y²) - (-3x2+5y-4xy+y²)
y = -6x - 2
y = 4x - 12
(1, 8)
(1, -8)
(-1, 8)
(1, 0)
y = -5x + 16
3x + 5y = -8
(-1, -1)
(1, 4)
(-1, -2)
(-1, 2)
2s + 3c = 52
3s + 2c = 52
s + c = 52
1s + 2c = 52
f(x)=x2−9x+2
Evaluate: f(−2)
f(−2)=24
f(−2)=−20
f(−2)=16
f(−2)=−12
h(x)=x2−4x
evaluate: h(-5)
what is f(-1)?
75x−14x=79
Put just the value of x into the blank.
(a)
32x−61=65x−32
Put just the value of x into the blank.
(a)
125x−43=67−92x
Put just the value of x into the blank.
(a)
