College Algebra
- 1. Use the formula to solve for the given variable.
- Solve
- i = Prt for i, given that P = $8000, r = 9%, and t = 3 1/2 years. i = $____
- 2. Use the formula to solve for the given variable.
- Solve
- i = Prt for P, given that r = 8 ½ %, t = 4 years, and i = $374. P = $ ___
- 3. Solve the following for the indicated variable.
- V = 1/3 Bh for B (Volume of a pyramid) B=___
- 4. Solve the following for the indicated variable.
- F = 9/5 C + 32 for C (Celsius to Fahrenheit) C=___
- 5. Solve the problem by setting up and solving an appropriate algebraic equation.
- Suppose that you have a supply of a 25% solution of alcohol and a 75% solution of alcohol. How many quarts of each should be mixed to produce 80 quarts that is 40% alcohol?
- 25% solution___ qt
- 75% solution___qt
- 6. Express the interval as an inequality using the variable x. For example, we can express the interval [5, ∞) as x ≥ 5.
- (14, ∞)
- 7. Solve the inequality.
- −5x ≥ 40
- _____
- Graph the solution set on a number line.
- 8. Solve the inequality.
- 3x − 4 > −10
- _____
- Graph the solution set on a number line.
- 9. Solve the inequality.
- 17 < 1 − 8x
- _____
- Graph the solution set on a number line.
- 10. Solve the inequality and express the solution set using interval notation.
- −5(3x + 4) < −2(7x − 1)
- ____
- 11. Solve the inequality and express the solution set in interval notation.
- 1/4 x − 5/3x < − 17
- _____
- 12. Graph the solution set for the compound inequality.
- x > −3 and x < 7
- _____
- Express the solution set in interval notation. (Enter EMPTY or ∅ for the empty set.) ___
- 13. Solve the compound inequality and graph the solution set.
- x − 3 > −1 and x − 3 < 1
- ______
- Express the solution set in interval notation. ___
- 14. Solve the problem by setting up and solving an appropriate inequality.
Mona invests $1000 at 9% yearly interest. How much does she have to invest at 4% so that the total yearly interest from the two investments exceeds $150?
more than $___ - 15. Solve the equation.
- |2x − 4| = 6
- x = ___ (smaller value)
- x = ____ (larger value)
- 16. Solve the equation.
- |2 − 2x| = 6
- x = ___ (smaller value)
- x = ____ (larger value)
- 17. Solve the equation.
- |2x − 8| + 9 = 17
- x = ___ (smaller value)
- x = ____ (larger value)
- 18. Solve the equation.
- |7x − 6| + 8 = 8
- X=___
- 19. Solve the inequality. (Enter your answer using interval notation.)
- |x| > 4
- _____
- Graph the solution.
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