Unit 1
Unit 2
Unit 3
Unit 4
Unit 5
100

Find the inverse of the following: f(x)=(x+1)3+2

f-1(x)=3√(x-2) -1

100

Let the graph of g be a translation 4 units left and 1 unit down, followed by a reflection in the y-axis of the graph of f(x)=2x2+x. Write a rule for g.

g(x)=2x2-17x+35

100

(-√8)/(√-6)

(2i√3)/(3)

100

factor completely: 56x3y-70x2y2+21xy3

7xy(2x-y)(4x-3y)

100
√x +5 = √(8x+28)

x=1, x=(9/49)

200

Find the domain of h(x) = √4-x2 

-2≤x≤2

200

Find the focus, directrix, and axis of symmetry of the equation y=(-1/28)(x-6)2+10

F(6,3)

D y=17

AoS x=6

200

x2≤15x-34

((15-√89)/2)≤x≤((15+√89)/2)

200

Divide 4x4+5x-4 by x2-3x-2

4x2+12x+44+ ((161x+84)/(x2-3x-2)

200

2(1250)1/4-5(32)1/4

0

300

solve for x: |2x+5|+4≥1

All real numbers

300

Find the equation of a line in intercept form with x-intercepts of 7 and 10 and passes through the point (-2,27)

y=(1/4)(x-7)(x-10)

300

Solve algebraically for x: (x2-x)2-18(x2-x)+72=0

x=4, x=-3, x=3, x=-2

300

What is the value of k such that (-x4+5x2+kx-8)/(x-4) has a remainder of 0?

46

300
√(x+7) +2 = √(3-x)

x=-6

400

If f(x)=3x+2, determine the value of f(f(1/x))

(9/x)+8

400

Find the equation of a parabola that opens to the right with a directrix of x=(-7/12) and has a vertex at the origin.

x=(3/7)y2

400

t2-40t+400=300

20±10√3

400

Write a polynomial function of least degree that has rational coefficients, a leading coefficient of 1, and the zeros -5 and 4+√2

f=x3-3x2-26x+70

400

8(x+3)-3/5-16=-15

x=29

500

Solve the system of equations.

x+2y-3z=11

2x+y-2z=9

4x+3y+z=16

(2,3,-1)

500

Write an equation of the parabola with a focus of (0, -8) and a directrix of y=8

y = (-1/32)x2

500

(4+2i)/((2/3)+(1/2)i)

(132/25)-(24i/25)

500

f(x)=3x4+x3+3x2+12; horizontal shrink by a factor of (1/3) and a translation 8 units down followed by a reflection in the y-axis.

g(x)=243x4-27x3+27x2+4

500

5((1/2)x)-2/3=20

x=±(1/4)

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