Chapter 5: Problem 63
What does a dashed line mean in the graph of an inequality?
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Chapter 5: Problem 63
What does a dashed line mean in the graph of an inequality?
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In Exercises \(19-30,\) solve each system by the addition method. \(x+y=6\) \(x-y=-2\)
Use a system of linear equations to solve Exercises \(57-67\) The graph shows the calories in some favorite fast foods. Use the information in Exercises \(57-58\) to find the exact caloric content of the specified foods. (GRAPH CAN'T COPY) A rectangular lot whose perimeter is 320 feet is fenced along three sides. An expensive fencing along the lot's length costs \(\$ 16\) per foot, and an inexpensive fencing along the two side widths costs only \(\$ 5\) per foot. The total cost of the fencing along the three sides comes to \(\$ 2140\). What are the lot's dimensions?
Compare the graphs of \(3 x-2 y>6\) and \(3 x-2 y \leq 6\). Discuss similarities and differences between the graphs.
In Exercises \(43-46,\) let \(x\) represent one number and let \(y\) represent the other number. Use the given conditions to write a system of equations. Solve the system and find the numbers. The sum of two numbers is \(7 .\) If one number is subtracted from the other, their difference is \(-1 .\) Find the numbers.
In Exercises \(5-18\), solve each system by the substitution method. $$ \begin{aligned} &2 x-3 y=-13\\\ &y=2 x+7 \end{aligned} $$
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