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Solve each system by the substitution method.
Section 7.1#54X + 3y = 2-x + y = 1
Section 7.2
#64 Book and magazines. At Gwen's garage sale, all books were one price, and all magazines another price. Harriet bought 4 books and three magazines for $1.45 and June bought two books and five magazines for $1.25. What was the price of a book and what was the price of a magazine?
Section 8.2
Write each union or intersection of intervals as a single interval if possible#62
Section 8.3
#68: Allocating resources. A furniture maker has a shop that can only employ 12 workers for 40 hours per week at its maximum capacity. The shop makes tables and chairs. It takes 16 hours of labor to make a table and 8 hours to make a chair. Graph the region that shows the possibilities for the number of tables and chairs that could be made in one week.
Simplify the inequality and graph the solution
Use the technique as specified in this lecture under the section Completing the Square to Determine the solutions (roots) of the equation. Verify each root by plugging the root back into the equation and performing the computation
Determine a quadratic regression function that represents the distance the ball will travel in terms of its speed when it is hit at a 40 degree angle.
Make a graph for quadratic function.
a researcher wants to be able to predict first-semester grade point average with as much accuracy as possible so she
determine the distributive rule for quotients? this inv olves
Determine the vertex, intercepts and domain
Describe and compare how the runners run the race. At what time is the distance between the runners the greatest? At what time do they have the same velocity?
Solving the algebraic expression by multiplication rule.
The Randolphs use 12 more gal of fuel oil in October than in September and twice as much oil in November as in September. If they used 132 gal for the 3 months, how much was used during each month?
What about the second equation? The second equation is the equation formed out of the second information in the problem, where the required mixture of the two components x and y is formed using the data given in the problem. This step is called th..
Solve the following algebraically
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