Algebra 1
Review for Final Exam Multiple Choice
Name _________________________________
Solve the equation.
1)
2 x  5  5x  7
a) 9
b) -4
c) -3
d) 12
Solve and graph the inequality.
2)
 2x  10  2
Find the slope of the line though the pair of points.
3)
L(8, -3) and K(2, 9)
Find the x and y intercepts of the line.
 x  7 y  42
4)
5) Multiply.
b) 2
c)
3
5
d)
1
2
a) (-6, 0) and (0, -42)
b) (-42, 0) and (0, -6)
c) (-7, 0) and (0, -1)
d) (-1, 0) and (0, -7)
6) Multiply.
(x – 5)(x + 2)
a) x2 + 3x – 10
c) x2 – 1x + 10
a) -2
(x + 4)2
b) x2 – 3x – 10
d) x2 – 3x + 10
a) x2 + 16
c) x2 + 8x + 16
b) x2 + 8x + 8
d) x2 – 16
7) Find the linear inequality shown in the graph.
8)
Solve the proportion for c.
a)
y  x  1
b)
y  x  1
c)
y  x  1
d)
y  x  1
a) -1
b) -3.5
c) 6.5
d) -2
9) Which quadratic equation represents the graph below?
a)
b)
c)
d)
(Parent Function)
10) You traveled 80 miles in 1.3 hours. Approximately how many miles will you travel in 4 hours?
a) 320
b) 245
c) 15
d) 80
11) Convert 40 feet per minute to miles per hour.
a.
b.
c.
d.
12) Determine the Leading Coefficient and the constant of the expression:
a.
b.
c.
d.
.
Leading Coefficient is – 4 and the constant is 6.
Leading Coefficient is – 3 and the constant is -4.
Leading Coefficient is 6 and the constant is - 3.
Leading Coefficient is – 3 and the constant is 6.
13) Use the formula C = 2 r, where C is circumference, 2 is a constant and r is radius to solve for r.
a.
b.
c. r = C -
d. r =
14) Which of the following is/are example(s) of function(s)?
Relation 1
Relation 2
Relation 3
Relation 4
y  23 x  4
a) only Relation 1
b) Only Relation 2
c) Relations 1 and 3
d) Relations 2 and 4
15) Write the function in vertex form.
f ( x)  x 2  6 x  8
a)
f ( x)  ( x  3) 2  1
b)
f ( x)  ( x  3) 2  1
c)
f ( x)  ( x  1) 2  3
d)
f ( x)  ( x  1) 2  3
16) Identify the ordered pair that represents the solution to the following systems of equations.
2x  4 y  8
5 x  y  7
1
a)
4
c) (-3, 3)
d) (-2, 3)
a) x = 6, x = 5
b) x = -6, x = 5
c) x = 6, x = 5
d) x = -5, x = -6
6
a) 2
19) Rewrite
b) (-2, -3)
x 2  x  30
17) Solve the following quadratic equation:
18) Simplify. (8 3 )
a) (3, -2)
b) 512
c) 64
d) -64
3
6 4 in radical form.
63
b)
3
64
c)
6
34
20) Let n = the term number in the sequence.
Let A(n) = he value of the nth term of the sequence.
Choose the function that represents the following sequence:
28, 24, 20, 16, ….
a) A(n) = -4 + 28n
b) A(n) = 28 + (n – 1)(-4)
c) A(n) = -28 + (n – 1)(4)
d) A(n) = 4 – 28n
d)
3
46