5 minute check complete in your notes. megamart collects a sakes tax equal to 1/16 of the retail...

61
5 Minute Check Complete in your notes. MegaMart collects a sakes tax equal to 1/16 of the retail price of each purchase. The tax is sent to the government. 1. Is the amount of tax collected proportional to the cost of an item before the tax is collected? Explain. 2. Is the amount of tax collected proportional to the cost of an item after tax has been added? Explain.

Upload: marcia-green

Post on 17-Dec-2015

214 views

Category:

Documents


0 download

TRANSCRIPT

  • Slide 1
  • 5 Minute Check Complete in your notes. MegaMart collects a sakes tax equal to 1/16 of the retail price of each purchase. The tax is sent to the government. 1. Is the amount of tax collected proportional to the cost of an item before the tax is collected? Explain. 2. Is the amount of tax collected proportional to the cost of an item after tax has been added? Explain.
  • Slide 2
  • 5 Minute Check Complete in your notes. MegaMart collects a sakes tax equal to 1/16 of the retail price of each purchase. The tax is sent to the government. 1. Is the amount of tax collected proportional to the cost of an item before the tax is collected? Explain.
  • Slide 3
  • 5 Minute Check Complete in your notes. MegaMart collects a sakes tax equal to 1/16 of the retail price of each purchase. The tax is sent to the government. 1. Is the amount of tax collected proportional to the cost of an item before the tax is collected? Explain.
  • Slide 4
  • 5 Minute Check Complete in your notes. MegaMart collects a sakes tax equal to 1/16 of the retail price of each purchase. The tax is sent to the government. 2. Is the amount of tax collected proportional to the cost of an item after tax has been added? Explain.
  • Slide 5
  • 5 Minute Check Complete in your notes. MegaMart collects a sakes tax equal to 1/16 of the retail price of each purchase. The tax is sent to the government. 2. Is the amount of tax collected proportional to the cost of an item after tax has been added? Explain.
  • Slide 6
  • Mid-Chapter Check
  • Slide 7
  • Slide 8
  • Slide 9
  • Slide 10
  • Slide 11
  • Slide 12
  • Slide 13
  • Slide 14
  • Slide 15
  • Slide 16
  • Slide 17
  • Slide 18
  • Slide 19
  • Slide 20
  • Slide 21
  • Log onto my website and click on the Quia link to begin the Chapter 7.1 quiz. Username is first name last name 371 (no spaces, no capitals). Username is the proper name as used in Progress Book. Password is the student ID. When complete, work on Accum Rev 9 or Compass Learning.
  • Slide 22
  • Tuesday, Jan 13 Lesson 7.1.5/7.1.6 Graph and Solve Proportional Relationships
  • Slide 23
  • Graph Proportional Relationships Objective: To identify proportional relationships by graphing on the coordinate plane. You will need your graph paper for todays lesson.
  • Slide 24
  • Graph Proportional Relationships Another way to determine whether two quantities are proportional is to graph the quantities on the coordinate plane. If the graph of the two quantities is a straight line through the origin, then the two quantities are proportional.
  • Slide 25
  • Graph Proportional Relationships The slowest animal on Earth is the three sloth. It moves at a speed of 6 feet per minute. Determine whether the number of feet the sloth moves is proportional to the number of minutes it moves by graphing on the coordinate plane. Explain your reasoning. Determining Proportions by Graphing Step 1 Make a table.
  • Slide 26
  • Graph Proportional Relationships The slowest animal on Earth is the three sloth. It moves at a speed of 6 feet per minute. Determine whether the number of feet the sloth moves is proportional to the number of minutes it moves by graphing on the coordinate plane. Explain your reasoning. Determining Proportions by Graphing Step 1 Make a table.
  • Slide 27
  • Graph Proportional Relationships The slowest animal on Earth is the three sloth. It moves at a speed of 6 feet per minute. Determine whether the number of feet the sloth moves is proportional to the number of minutes it moves by graphing on the coordinate plane. Explain your reasoning. Determining Proportions by Graphing Step 2 Graph the coordinates.
  • Slide 28
  • Graph Proportional Relationships The slowest animal on Earth is the three sloth. It moves at a speed of 6 feet per minute. Determine whether the number of feet the sloth moves is proportional to the number of minutes it moves by graphing on the coordinate plane. Explain your reasoning. Determining Proportions by Graphing Step 2 Graph the coordinates.
  • Slide 29
  • Graph Proportional Relationships The slowest animal on Earth is the three sloth. It moves at a speed of 6 feet per minute. Determine whether the number of feet the sloth moves is proportional to the number of minutes it moves by graphing on the coordinate plane. Explain your reasoning. If the graph is a straight line and passes through the origin, it is proportional. Is this graph proportional?
  • Slide 30
  • Graph Proportional Relationships James earns $5 an hour babysitting. Determine whether the amount of money he earns is proportional to the number of hours he babysits by graphing on the coordinate plane. Explain your reasoning. Do this on your own.
  • Slide 31
  • Graph Proportional Relationships James earns $5 an hour babysitting. Determine whether the amount of money he earns is proportional to the number of hours he babysits by graphing on the coordinate plane. Explain your reasoning. Since the graph is a straight line and passes through the origin, the time-to- money is proportional.
  • Slide 32
  • Graph Proportional Relationships Determine whether the number of pizzas is proportional to the amount of cheese by graphing by on the coordinate plane. Explain your reasoning. Do this on your own.
  • Slide 33
  • Graph Proportional Relationships Determine whether the number of pizzas is proportional to the amount of cheese by graphing by on the coordinate plane. Explain your reasoning. (sometimes you may need to extend the line to see if it passes through the origin) Since the graph is a straight line and passes through the origin, the pizzas-to- cheese is proportional.
  • Slide 34
  • Graph Proportional Relationships The cost of renting a video game from Games, Inc is shown in the table. Determine whether the cost is proportional to the numbers of games rented by graphing by on the coordinate plane. Explain your reasoning. Do this on your own.
  • Slide 35
  • Graph Proportional Relationships The cost of renting a video game from Games, Inc is shown in the table. Determine whether the cost is proportional to the numbers of games rented by graphing by on the coordinate plane. Explain your reasoning. Since the graph is a straight line but does not pass through the origin, the cost-to- game is nonproportional.
  • Slide 36
  • Graph Proportional Relationships Which batting cage represents a proportional relationship between the number of pitches thrown and the cost? Explain your reasoning.
  • Slide 37
  • Graph Proportional Relationships Which batting cage represents a proportional relationship between the number of pitches thrown and the cost? Explain your reasoning. Softball Plus is a straight line, but does not pass through the origin. It is nonproportional. Fun Center is a straight line, but does pass through the origin. It is proportional.
  • Slide 38
  • Solve Proportional Relationships A proportion is an equation stating two rates or ratios are equivalent.
  • Slide 39
  • Solve Proportional Relationships A proportion is an equation stating two rates or ratios are equivalent. Two rates or ratios are equivalent if their cross products are equal.
  • Slide 40
  • Solve Proportional Relationships Two rates or ratios are equivalent if their cross products are equal. 6 4 = 24
  • Slide 41
  • Solve Proportional Relationships Two rates or ratios are equivalent if their cross products are equal. 6 4 = 24 8 3 = 24 Since the cross products are equal, they are equivalent.
  • Slide 42
  • Solve Proportional Relationships Is this a true statement? 4 2 5 3
  • Slide 43
  • Solve Proportional Relationships Is this a true statement? 4 2 5 2 = 10 5 3 4 3 = 12 It is not a true statement
  • Slide 44
  • Solve Proportional Relationships Is this a true statement? 7 10 9 13
  • Slide 45
  • Solve Proportional Relationships Is this a true statement? 7 10 9 10 = 90 9 13 7 13 = 101 It is not a true statement
  • Slide 46
  • Solve Proportional Relationships Is this a true statement? 12 40 15 50
  • Slide 47
  • Solve Proportional Relationships Is this a true statement? 12 40 15 40 = 600 15 50 12 50 = 600 It is a true statement
  • Slide 48
  • Solve Proportional Relationships Is this a true statement? 16 12 21 17
  • Slide 49
  • Solve Proportional Relationships Is this a true statement? 16 12 21 12 = 252 21 17 16 17 = 272 It is not a true statement
  • Slide 50
  • Solve Proportional Relationships
  • Slide 51
  • Slide 52
  • Slide 53
  • Slide 54
  • Slide 55
  • Slide 56
  • After 2 hours, the air temperature had risen 6F. Write and solve a proportion to find the amount of time it will take at this rate for the temperature to rise an additional 15F. How do we solve this?
  • Slide 57
  • Solve Proportional Relationships
  • Slide 58
  • Slide 59
  • If the ratio of Type O to non-Type O donors at a blood drive was 37:43, how many donors would be Type O out of 300 donors? Do this on your own.
  • Slide 60
  • Solve Proportional Relationships
  • Slide 61
  • Agenda Notes Homework Homework Practice 7.1.5/7.1.6 Due Wednesday, Jan 13 You can use your calculator on the homework. Chapter 7.1 Test - Friday, Jan 16