part1
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Find the vertex of the parabola f(x) = x2 – 16x 63.
Find the x- and y-intercepts of the cubic function f(x) = (x 4)(2x-1)(x-1).
If f(x) = x2-2x-24 and g(x) = x2-x-30, find (f-g)(x).
If f(x) = x 4 and g(x) = 2×2-x-1, evaluate the composition (g o f)(2).
If f(x) = x 4 and g(x) = 2×2-x-1, find the composition (f o g)(x).
Write the following sentence as an equation: y varies directly as x.
Write the following sentence as an equation: x is directly proportional to y and is inversely proportional to the cube of z.
What are the zeros of the parabola: f(x) = x2 – 7x 10 (that is, what are the x-intercepts or the points where the graph crosses the x-axis)?
What is the vertical asymptote of the rational function f(x) = 3x / (2x – 1)?
What is the horizontal asymptote of the rational function f(x) = 3x / (2x – 1)?
PART2:
If f(x) = 8x 16, then find f -1(x).
Determine if the following functions are inverses of each other:f(x) = 7x 14g(x) = (1/7)x – 2
Write the exponential equation y = 5x in logarithmic form.
Write the logarithmic equation log7x = y in exponential form.
Use the change-of-base formula to convert x=log390 to common logarithms. Then use a calculator to round the value of x to the nearest thousandth.
Find the amount of money accumulated if you invest \$10,000 at 3% interest compounded quarterly for 2 years. Round your answer to the nearest cent.
Find the amount of money accumulated if you invest \$10,000 at 3% interest compounded continuously for 2 years. Round your answer to the nearest cent.
Solve the following exponential equation:5x = 2Round your solution to the nearest hundredth.
Solve the following exponential equation:ex = 10Round your solution to the nearest hundredth.
Solve the following logarithmic equation:log7x log7(3x-2) = 0Be sure to check all of your solutions in the original equation.
part3:
Solve the following equation for n:n/4 – 5/6 = 5/12
Solve the following equation for x:2x/3 – 4x/5 = 1/15
Solve the following equation for x:9/(4x) 1/3 = 5/(2x)
Solve the following equation for x:|5x-7| = 14Hint: This absolute value equation will turn into 2 linear equations, so there will be two solutions!
Solve the following system of linear equations: 2x 3y = -5
-2x y = 9
6. Solve for (x, y, z), if there is a solution to the given system of linear equations:
– x 2y 3z = 0
3x – 2y – 2z = 5
4x y – 3z = -9
7. Solve: x2 – 4x 5 = 0.
8, Add the complex numbers: (5 – 2i) (1 6i)
9. Subtract the complex numbers: (4 3i) – (6 i).
10. Multiply the complex numbers (4 3i) (6 i)

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