Car model A cost $22,000 to purchase and $.12 per mile to maintain. Car model B costs $24,500 to purchase and $.10 per mile to maintain. How many miles.

Slides:



Advertisements
Similar presentations
Warm-Up 5 minutes Beth and Chris drove a total of 233 miles in 5.6 hours. Beth drove the first part of the trip and averaged 45 miles per hour. Chris drove.
Advertisements

8.6 Coin and Ticket Problems CA Standard 9.0CA Standard 9.0 Two Key TermsTwo Key Terms.
7.4 HW Answers (4, -1) (5, 3) (-½, -2) (9, -3) (-10, -5) (19, 16) (5, 6) (-7, -12) (2, 1) (4, 4)
The PTSO of West-East HS were selling tickets for the game against their rival, North-South HS. The PTSO received a $1500 donation from a booster and adult.
Instructions for using this template. Remember this is Jeopardy, so where I have written “Answer” this is the prompt the students will see, and where.
Bell Ringer: Solve each system. 1) 4x – 6y = -4 8x + 2y = 48 2) y = x -2 4x + 2y = 14.
Your teacher is giving you a test worth 100 points containing 40 questions. There are two-point and four-point questions on the test. How many of each.
Learning About Money Coins and Their Values Rosa Echeverria 2 nd Grade.
Name: ____________________ Period: ________ Date: _______________
Distribution in Percentage Equations and Word Problems
A system of linear equations allows the relationship between two or more linear equations to be compared and analyzed. 5.1 – Systems of Linear Equations.
4.3: Real-World Problems Algebraic Equations
Digit and Coin Problems
Lesson 4-2 Example Solve. MONEY Casey and Jerald each purchased a ticket to the movies at $6.45 each. They used a different combination of bills.
A first number is seven greater than a second number. Twice the first number is four more than three times the second number. What are the numbers? 4.3.
Money Problems: By Dr. Marcia Tharp and Dr. Julia Arnold.
I wonder who has more money…. 1 dollar, 3 nickels, 5 dimes 6 dimes, 3 pennies, 5 quarters 8 pennies, 6 nickels, 3 dimes 2 half dollars, 5 pennies, 8 nickels.
Systems of Equations A total of 1096 people attended the concert at the County Fair. Reserved seats cost $25 each and the unreserved seats cost $20 each.
Jeopardy Reading Numbers Ordering Numbers Addition Subtraction Multiplication Division Money Fractions Rounding Q $100 Q $200 Q $300 Q $400 Q $500 Q $100.
Tyler has $2.50 for his lunch. He has a total of 13 coins In dimes and quarters. Which system of equations Could be used to find the number of each coin.
Solving Systems of Equations:
3.5 Word Problems. The sum of two numbers is 97. The second number is 11 less than the first. Find the numbers. Let x = the first number Let y = the second.
Do Now Solve each system using Elimination. 2x + 3y = 8 x – y = 2
3.2 Solving Linear Systems by Substitution
Solving Systems of Equations using Substitution
Jeopardy 20 Squares Start.
HW#6: Real-Life Examples Answers 1. a.) 10 t-shirts need to be ordered for both shops to charge an equal amount. b.) If 9 or less t-shirts are ordered,
Do Now The owner of a movie theater was counting the money from 1 day’s ticket sales. He knew that a total of 150 tickets were sold. Adult tickets cost.
Chapter 3 – Systems of Linear Equations – Solving Systems of Equations Word Problems.
The tuition rates for in-state residents to attend a state college are shown in the table below. A.) B.) C.)D.) L A.) F Which of the following data.
Systems Word Problem Tango
Click for the next screen. Money Content Standard: Find a combination of coins that equals a given value Click for the next screen.
Name: ____________________ Period: ________ Date: _______________
Objective: Solving systems of equations using elimination method. Warm up 1. The admission fee at a small fair is $1.50 for children and $4.00 for adults.
Who uses it?. We all use money to buy what we need to function in our world. Money Vocabulary Bills Dollars Coins Sliver Dollar Half Dollar Fifty Cent.
 Solve by substitution: 1. y = 2x+3 y = 4x+5 2. A tow company charges $2 per mile plus a fee of $20. Another company charges $5 per mile plus a $10 fee.
 You are selling tickets for a high school basketball game. Student tickets cost $3 and general admission tickets cost $5. You sell 350 tickets and collect.
Equations and Problem Solving
Coin Problems.
Do Now Two hamburgers and three cokes cost $ Four hamburgers and four cokes cost $ Find the cost of one hamburger and one coke.
MATH AND MONEY.
Money Equations Challenge yourself. Challenge 1 Matt keeps quarters, nickels, and dimes in his change jar. He has a total of 52 coins. He has three more.
JEOPARDY Functions Equations Formulas Explicit Formulas
1.Bobbie sold snacks for a fund raiser. He sold 18 cheese crunchies at 59  each. Half of the total amount sold was nutty buddy cookies. Bobbie’s aunt.
Solving Systems of Equations Word Problems Points to remember…
Applications of Cost Example: The admission price to a basketball game at Southridge High School is $4 for children and $7 for adults. If 600 tickets were.
8-6 Digit and Coins Problems Warm-up Problems 1.If a car travels at a constant speed of 30 miles per hour, how long will it take to travel 96 miles. 2.Zeb.
Chapter 5 & 6 Review Game Show Rates and Ratios Proportions.
7.2 Solving Linear Systems by Substitution. Steps: 1. Solve one of the equations for one of the variables. 2.Substitute that expression into the other.
1.11 Applications with systems I can… write and solve my own systems of linear equations.
6.3 Systems with a Vengeance!! Alg Con. 1. One number is 6 less than five times another. Their difference is 22. Find the numbers. Answer : One number.
You Will Be Able To: Write and Solve Systems Word Problems.
Warm-Up Solve the following systems of equations using the method of your choice x – 9y = y = -3x x + y = 20 4x + 9y = 23 5x – 4y.
Review Game Show Fraction and %’s Finding Percents.
Objectives: 1.Be able to write equations of application problems. 2.Be able to solve applications using substitution or elimination. Critical Vocabulary:
Algebra II day 36 Chapter 3 Systems of Linear Equations.
Lesson 2. Question 1  Alexandra has five $5 bills, four $1 bills, 5 quarters, 3 nickels and 6 pennies.  How much money does she have?  Does Alexandra.
Systems of Linear Equations
MATH 1311 Section 3.5.
Equations and Problem Solving
Solving Systems of Equations:
MATH 1311 Section 3.5.
Mixed Practice Bonus.
Solving Systems of Equations:
Objectives: applications of linear systems Standards: 2.2, 2.5, 2.8
Splash Screen.
Week 17 Name ____________________ Day 1 Day 2
Warm Up Solve for 3x + 2(x – 1), when x = 3
Systems of equations review
Solving Systems of Equations:
Presentation transcript:

Car model A cost $22,000 to purchase and $.12 per mile to maintain. Car model B costs $24,500 to purchase and $.10 per mile to maintain. How many miles each car must be driven for the total costs of the two models to be the same? #1

L.A. Fitness has two aerobic classes, morning and evening. The morning class started with 40 people and increase by 2 people per month. The evening class starts with 22 and increase by 8 per month. When will the number of students in each class be the same? #2

Rosa bought 1 pound of cashews and 2 pounds of peanuts for $10. At the different store, Sabrina bought 2 pounds of cashews and 1 pound of peanuts for $11. Find the cost per pound for cashews and peanuts. #3

Miss Schmidt bought 2 snickers bars and 2 butterfinger bars for $4.80. Miss Ayers bought 3 snickers bars and 1 butterfinger bar for $4.00. How much was a snickers bar and a butterfinger bar? #4

A bank teller has a total of 124 bills in fives and tens. The total value of the money is $840. How many fives and how many tens does she have? #5

You have a total of $2.65 in your pocket. You have a total of 16 coins, with only quarters and dimes. Find the exact number of quarters and dimes. #6

The attendance at a school football game was 350. Tickets for adults cost $2.25, compared to $1.00 for children. If the total amount sold was $600, how many children and adults attended? #7

In one day a movie theater collected $4275 from 675 people. The price of admission is $7 for an adult and $5 for a child. How many adults and how many children were admitted to the movie theater that day? #8