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Applications of Systems of Equations Lesson 6-4 Day 1 Nov. 7, 2014.

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Presentation on theme: "Applications of Systems of Equations Lesson 6-4 Day 1 Nov. 7, 2014."— Presentation transcript:

1 Applications of Systems of Equations Lesson 6-4 Day 1 Nov. 7, 2014

2 Daily Objective I will choose the best method for solving a system of linear equation.

3 Process When working with real-world situations regarding systems of equations, YOU get to choose the method. Once the method is picked, follow the same steps outlined in previous lessons to use that method.

4 When to use which method MethodWhen to Use Graphing When you want a visual display of the equations, or when you want to estimate a solution. Substitution When one (or both) equation is already solved for one variable, or when it is easy to solve for one of the variables. EliminitionWhen the coefficients of one variable are the same or opposites, or when it is not convenient to use graphing or substitution.

5 Finding a Break-Even Point A puzzle expert wrote a new sudoku puzzle book. His intial costs are $864. Binding and packaging each book costs $0.80. The price of the book is $2.00. How many copies must be sold to break even?

6 Finding a Break-Even Point Independent Practice #1 A fashion designer makes and sells hats. The material for each hat costs $5.50. The hats sell for $12.50 each. The designer spends $1400 on advertising. How many hats must the designer sell to break even?

7 Identifying Constraints and Viable Solutions You split $1500 between 2 savings accounts. Account A pays annual 5% (0.05) interest and Account B pays 4% (0.04) annual interest. After one year, you have earned a total of $69.50 in interest. How much money did you invest in each account?

8 Identifying Constraints and Variable Solutions Independent Practice #2 The local zoo is filling two water tanks for the elephant exhibit. One water tank contains 50 gal. of water and is filled at a constant rate of 10 gal/h. The second water tank contains 29 gal of water and is filled at a constant rate of 3 gal/h. When will the two tanks have the same amount of water? Explain.


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