WorksheetsAlgebra II First Semester Review
Total questions: 15
Worksheet time: 16mins
Identify the property illustrated here:
(5+3)+7=5+(3+7)Associative Property of Addition
Commutative Property of Addition
Distributive Property
Parentheses Property
Which equations would you write to solve the absolute value equation
∣2x−3∣=5 ? Check all that apply2x=8
2x−3=5
−2x=8
2x−3=−5
The graph of the absolute value parent function is translated and the translated function has the equation y=∣x−3∣+5 .
Which graph represents the new function?
The linear function pictured here has:
A positive slope and a positive y-intercept
A positive slope and a negative y-intercept
A negative slope and a positive y-intercept
A negative slope and a negative y-intercept
Write an equation to represent the function in the table
y=2
y=x+2
y=−x+2
y=x
Which equations are equivalent? Check all that apply.
x+2y=5
y=−21x+25
y−1=−21(x−3)
None of the equations are equivalent
Identify the solution to the system:
(0, 5)
(−3, 4)
(5, 0)
No solution
This system of equations has:
1 solution
2 solutions
0 solutions
Infinitely many solutions
What expression could be substituted in place of y in the second equation in order to solve the system?
2x+6
−2x+6
2x−6
6
Which quadratic function could have a graph with an axis of symmetry at x=−2 ?
y=x2−3x+6
y=x2+4x+4
y=x2−4x+4
y=x2−2
Which of the following describes a parabola that has a maximum value?
−2ab>0
0<a<1
The quadratic is not factorable.
a<0
The equation s=21at2 represents:
A linear function
An absolute value function
An exponential function
A quadratic function
The vertex of a parabola is always :
On the axis of symmetry
The turning point
The maximum or minimum of the parabola
All of the above
x+8x+15
Factor the quadratic trinomial
(x−3)(x+5)
(x+3)(x+5)
(x−3)(x−5)
(x+3)(x−5)
Compared to the graph of the parent function, y=(x+1)2−3 is translated:
One unit right and three units down
One unit left and three units down
Three units right and one units up
Three units left and one units up
