The point (1,2) is a solution to the system of equations.
Which statement is true for the given system of equations?
Set up a system of linear equations and solve it.
You may use Desmos Calculator to find the solution.
Tickets for the school play are $3 for students and $5 for adults. On opening night you sell 937 tickets and collect $3943. How many tickets were sold to students and to adults?
Equation 1:
Equation 2:
Tickets sold to students:
Tickets sold to adults:
A test worth 100 points will consist of 38 questions. Each long answer question will be worth 5 points and each short answer question will be worth 2 points. How many of each type of question will be on the test?
Number of long answer questions:
Number of short answer questions:
Seven hot dogs and four hamburgers cost $13.00. Four hot dogs and seven hamburgers cost $14.50. Find the cost of one hot dog and the cost of one hamburger.
You should NOT use Desmos for this problem, but you may use a regular calculator to divide.
Cost of One Hot Dog:
Cost of One Hamburger:
Solve the systems by graphing.
Solve the system by substitution.
Solve the system by elimination.
Solve the system of equations using the method of your choice.
Solve the system of equations using the method of your choice.
Solve the system of equations using the method of your choice.
Graph the following linear inequality:
Does the point (2,-1) fall in the solution region? Explain.
Graph the following system of inequalities.
Clearly label the solution region. State two possible solutions for each.
Graph the following system of inequalities.
Clearly label the solution region. State two possible solutions for each.
Write the system of linear equations represented in each graph.
List one possible solution to each system.
Inequality #1:
Inequality #2:
One possible solution:
Write the system of linear equations represented in each graph.
List one possible solution to each system.
Inequality #1:
Inequality #2:
One possible solution:
Challenge Question!
Given the equations below, what is the value of
Challenge Question!
Given the equations below, what is the value of
Go to Khan Academy and complete: "Systems of inequalities graphs"
Chapter 5 TEST next class!