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20 questions
(7+2i)(9−6i)
75-24i
24-75i
50-90i
76-25i
90=925v
4
-4
99
-.4
the equation ax−224x2+25x−47=−8x−3−ax−253 is true for all values of x=a2, where A is a constant.
-16
-3
3
16
if 3x-y=12 ,whats is the value of 2y8x ?
212
44
82
121
25
5
25
15
100
Solve the system of equations.
y = –3x + 4
x + 4y = –6
x = –2,y = –1
x = –2,y = 10
x = 2,y = –2
x = 3,y = –5
solve the equation
x5−x+43=2
-5, 2
-2, 5
2,5
-2, -5
Solve the equation for x.
5×2 + 6x = 3
6/7
-7/6
-1.6
17.6
Find the vertical asymptotic of the function.
y=x2−8x+15x2−36
x = –5 and x = –3
x = 3 and x = 5
x = 3 and x = 6
x=4 and x=6
factor the completety
6x2−18x−168
6(x+4)(x−7)
7(x−6)(x−8)
8(x−9)(x+9)
5(x−1)(x−4)
factor the completely
x2−4
(x+2)(x−2)
(x+4)(x−4)
(x+6)(x−6)
(x−2)(x−2)
For each function, list the x-intercepts where the graph crosses the x-axis
f(x)=−2x2+7x
1,1
0,72
0,27
7,2
Identify the vertex and axis of symmetry of each.
y=(x+7)2+7
Vertex: (−1,7)
Axis of Sym: x=−1
vertex: (7,-1)
axis of sym: x=-1
vertex : (-1,-7)
axis of sym: x=-1
vertex: (-1,6)
Determine if the sequence is arithmetic. If it is, find the explicit formula.
24, 20, 16, 12,...
an=28−4n
an=4n−28
an=−4n−28
an=4n+28
Solve each equation by completing the square.
n2−7n−74=4
{-13,-6}
{6,13}
{13,−6}
{12.9}
Courtney is building a rectangular wading
pool. She wants the area of the bottom to
be 162 square feet.
She also wants the length of the pool to
be twice its width. What is the length of
the pool in feet?
9
27
324
18
Kinetic energy equals one-half times the
mass of an object times the square of its
velocity: KE = (1/2)(m)(v^2).
If an object that weighs 12 kilograms has a
kinetic energy of 1296, what is its
velocity?
85
66
86
58
When 24 is subtracted from the square of
a number, the result is 2 times the number.
Find the positive solution.
24
6
18
9
Working alone, Jimmy can pick forty
bushels of apples in ten hours. Stefan can
pick the same amount in eight hours. Find
how long it would take them if they
worked together.
6.67 hours
8.67 hours
4.44 hours
3.57 hours
Find the discriminant of each quadratic equation then state the number and type of solutions. 2x2−4x+7=5
0; two real solutions
0; one real solution
2; two real solutions
2; one real solutions
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