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Real World Applications

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Presentation on theme: "Real World Applications"— Presentation transcript:

1 Real World Applications
System of equations System of Inequalities

2 Warm Up: Solve each system
Graphing: Y = 2/3x + 4 Y = 2x - 3 Substitution 3x – 4y = -5 Y = 5x -3 Elimination 3x + 2y = 1 X y =-9 System of Inequalities:

3 Homework Questions:

4 Hint: Remember when a total is given the equation will be in standard form When total is missing it is an equation in slope intercept form Your unit of measurements always go together Example: money money MUST be with money

5 Let try some real world application:
Define your variables Set up each equation Solve using the best method Answer what is ask.

6 Handout Cut each equation Glue them in the order that you cut.
MUST leave room to workout problem.

7 Example 1: A-Tunes requires a membership fee of $12 a month and $1 for each download. Bapstar requires a membership fee of $5 a month but charges $1.50 for each download. When do the charges for the two companies equal each other?

8 Example 2: Rent-A-SUV charges $100 fee to rent a truck and $12 per mile. Mavis Rental Company charges a $150 fee to rent a truck and $8.50 per mile. When do the two rental companies equal? If you are taking a trip that requires you to drive 150 miles, which company should you choose?

9 Example 3: Beth bought 3 apples and 2 oranges at the local market for $ The next day she bought 5 apples and 3 oranges and paid $ How much does each apple and each orange cost?

10 Example 4: The senior class wants to raise money for the senior gift by selling T-shirts. They must pay a $250 set up fee to get the t-shirts printed. Each shirt will cost them $ If they sell the t-shirts for $8 each, how many shirts must they sell to raise $2,000?

11 Take out yesterday’s guided note:
What would a real world application of an inequalities system look like?

12 Real world applications:
The SAT has two parts, math and verbal. The maximum score is For admission to the school of your choice, you need at least a 600 in math. Write a system of inequalities to model the situation.

13 Real world applications:
A psychologist needs at least 40 subjects for her experiment. She cannot use more than 30 children. Write a system of inequalities to model the situation.

14 Real world applications:
Suppose you are buying two kinds of notebooks for school. A spiral notebook costs $2, and a three-ring notebook costs $5. You must have at least six notebooks. The cost of the notebooks can be no more than $20. Write a system of inequalities to model the situation.

15 Real world applications:
A camp counselor needs not more than 30 campers to sign up for two mountain hikes. The counselor needs at least 10 campers on the low trail and at least 5 campers on the high trail. Write a system of inequalities to model the situation.

16 Let write some Journal:
Finish for homework


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