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Problem 4

Classify the following statements as either true or false. When the elimination method yields an equation that is never true, the system has no solution.

Problem 4

Classify each of the following statements as either true or false. When solving a system of two equations algebraically leads to an equation that is always true, the system has an infinite number of solutions.

Problem 5

Solve each system using the substitution method. If a system has an infinite number of solutions, use set-builder notation to write the solution set. If a system has no solution, state this. $$ \begin{aligned} x+y &=5 \\ y &=x+3 \end{aligned} $$

Problem 5

Solve using the elimination method. If a system has an infinite number of solutions, use set-builder notation to write the solution set. If a system has no solution, state this. \(x-y=6\) \(x+y=12\)

Problem 5

Two angles are supplementary. One angle is \(3^{\circ}\) less than twice the other. Find the measures of the angles. (GRAPH CAN"T COPY)

Problem 5

Classify each of the following statements as either true or false. The graphs of the equations in a system of two equations could be parallel lines.

Problem 6

Two angles are complementary. The sum of the measures of the first angle and half the second angle is \(64^{\circ} .\) Find the measures of the angles. (GRAPH CANT COPY)

Problem 6

Solve using the elimination method. If a system has an infinite number of solutions, use set-builder notation to write the solution set. If a system has no solution, state this. \(x+y=3\) \(x-y=7\)

Problem 6

Solve each system using the substitution method. If a system has an infinite number of solutions, use set-builder notation to write the solution set. If a system has no solution, state this. $$ \begin{aligned} x+y &=9 \\ x &=y+1 \end{aligned} $$

Problem 7

Solve each system using the substitution method. If a system has an infinite number of solutions, use set-builder notation to write the solution set. If a system has no solution, state this. $$ \begin{aligned} x &=y+1 \\ x+2 y &=4 \end{aligned} $$

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