System of Equations

Jeopardy System of Equations Substitution Elimination Graphing Real life scenarios Q $100 Q $100 Q $100 Q $100 Q $100 Q $200 Q $200 Q $200 Q $200 Q $200 Q $300 Q $300 Q $300 Q $300 Q $300 Q $400 Q $400 Q $400 Q $400 Q $400 Q $500 Q $500 Q $500 Q $500 Q $500 Final Jeopardy

$100 Question from Systems ofEquations What is the solution to this system of equations? Jeopardy

$100 Answer from Systems ofEquations (1,6) Jeopardy

$200 Question from Systems ofEquations A system of equations has been graphed at the right. What is the solution to this system of equations? Each tick mark = 1 Jeopardy

$200 Answer from Systems ofEquations (3, 3) Jeopardy

$300 Question from Systems ofEquations (1, 2) is a solution to which system of equations? Jeopardy

$300 Answer from Systems ofEquations Jeopardy

$400 Question from Systems ofEquations Given the system of equations, what do you know about their solution? Jeopardy

$400 Answer from Systems ofEquations There is no solution. The lines have the same. The lines are parallel. They lines will not intersect. Jeopardy

$500 Question from Systems ofEquations Each table represents a set of linear data. What is the solution to this system of equations? Jeopardy

$500 Answer from Systems ofEquations (-3, -1) Jeopardy

$100 Question from Substitution Solve this system of equations by substitution: Jeopardy

$100 Answer from Substitution (2, 6) Jeopardy

$200 Answer from Substitution (3, 4.5) Jeopardy

$500 Question from Substitution Which system of equations if already set up to use the substitution method to solve for the solution? Jeopardy

$500 Answer from Substitution Jeopardy

$100 Question from Elimination You want to use the elimination method to solve for the solution to this system of equations. Tell how you can eliminate the y term. Jeopardy

$100 Answer from Elimination Multiply the first equation by -8 and the second equation by 7 and then add the equations. Or Multiply the first equation by 8 and the second equation by -7 and then add the equations Or Multiply the first equation by 8 and the second equation by 7 and then subtract the equations Jeopardy

$200 Question from Elimination Solve this system of equations by elimination: Jeopardy

$200 Answer from Elimination (20, 40) Jeopardy

$300 Answer from Elimination (-2.5, -1) Jeopardy

$400 Answer from Elimination Infinitely many solutions because the two equations are the same line. Jeopardy

$500 Answer from Elimination (1, 3) Jeopardy

$100 Question from Inequalities graphing What best describes the systems of equations shown in the graph below? Jeopardy

$100 Answer from Inequalities graphing No Solution Jeopardy

$200 Question from Inequalities graphing Which of the following is true for a system of equations to have an intersection at exactly one point? a.) Both equations must have the same slope. b.) Both equations must have the same slope and the same y-intercept. c.) The equations must have different slopes and the y-intercepts can be the same or different. Jeopardy

$200 Answer from Inequalities graphing c.) The equations must have different slopes and the y-intercepts can be the same or different. Jeopardy

$300 Question from Inequalities graphing What inequality statement is graphed at the right? Jeopardy

$300 Answer from Inequalities graphing Jeopardy

$400 Question from Inequalities graphing The dark blue section represents the solution of a system of inequalities. True or False The points (4, 1) is in the solution set. Jeopardy

$400 Answer from Inequalities graphing False Jeopardy

$500 Question from Inequalities graphing What inequality statement is graphed at the right? Jeopardy

$500 Answer from Inequalities graphing x < 2 Jeopardy

$100 Question from Systems ofInequalities real life scenarios A buffet has one price for adults and another for children. The Taylor family has two adults and three children, and their bill was $40.50. The Wong family has three adults and one child. Their bill was $38. Write a system of equations to determine the price for an adult and for a child? Jeopardy

$100 Answer from Systems ofInequalities real life scenarios 2x + 3y = 40.50 3x + y = 38 Jeopardy

$200 Question from Systems ofInequalities real life scenarios Suppose your community center sells a total of 292 tickets for a basketball game. An adult ticket costs $3 and a student ticket costs $1. The sponsors collect $470 in total ticket sales. Write a system of equations to determine how many adult and student tickets were sold? Jeopardy

$200 Answer from Systems ofInequalities real life scenarios 3a + s = 470 a + s = 292 Jeopardy

$300 Question from Systems ofInequalities real life scenarios Two health clubs offer different plans for physical training. Fit Zone charges a $30 initial fee and an additional $10 for each hour of physical training. Ultra Strength charges an initial fee of $55 and an additional $5 for each hour of physical training. Bill buys 10 hours of physical training. Determine which health club plan would cost less for Bill. Jeopardy

$300 Answer from Systems ofInequalities real life scenarios Jeopardy

$400 Question from Systems ofInequalities real life scenarios Two health clubs offer different plans for physical training. Fit Zone charges a $30 initial fee and an additional $10 for each hour of physical training. Ultra Strength charges an initial fee of $55 and an additional $5 for each hour of physical training. Identify the hours of physical training when both plans cost an equal amount. Jeopardy

$400 Answer from Systems ofInequalities real life scenarios Jeopardy

$500 Question from Systems ofInequalities real life scenarios Two health clubs offer different plans for physical training. Fit Zone charges a $30 initial fee and an additional $10 for each hour of physical training. Ultra Strength charges an initial fee of $55 and an additional $5 for each hour of physical training. Describe which plan costs less with respect to hours of physical training. Jeopardy

System of Equations