Break-even
Presentation
•
Mathematics, Physics, Business
•
9th Grade
•
Easy
Johnny Bien-Aime
Used 20+ times
FREE Resource
3 Slides • 10 Questions
1
Break-even Point
Costs = Revenue
2
Virtual Routines & Expectations
Have pencils and notebook ready
Webcam must be on and remain on through the entire class period.
Focus and pay attention
Ask questions if you’re confused
Open your google worksheet lesson 3.1 Break-even point
3
Open Ended
Do Now
Find the x-intercept and y-intercept of the following equation:
-2x + 3y = 12
4
Multiple Choice
Appetizer
Which of the following represents the slope of the equation below:
-2x + 3y = 12
2−3
4
−6
32
5
Today's Objectives
I can determine break-even point graphically and algebraically.
I can explain the meaning of break-even point in the context of a problem.
6
Open Ended
What's the meaning of break-even?
7
Open Ended
Determine the total cost when 2000 units are sold.
8
Multiple Choice
What's the break-even point?
(8,000 , 1,120,000)
(12,000 , 1,680,000)
(8,000 , 400,000)
(12,000, 400,000)
9
Open Ended
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?
10
Multiple Choice
Printing a newsletter costs $1.50 per copy plus $450 in printer's fees. The copies are sold for $3 each. Which one of these equations represent the cost.
y = 450x + 1.50
y = 1.50x + 450
y = 3x
x = 3y
11
Multiple Choice
Printing a newsletter costs $1.50 per copy plus $450 in printer's fees. The copies are sold for $3 each. Which one of these equations represents the revenue.
y = 450x + 1.50
y = 1.50x + 450
y = 3x
x = 3y
12
Multiple Choice
Printing a newsletter costs $1.50 per copy plus $450 in printer's fees. The copies are sold for $3 each. How many copies of the newsletter must be sold to break even?
300
30
150
450
13
Open Ended
Printing a newsletter costs $1.50 per copy plus $450 in printer's fees. The copies are sold for $3 each. What is the break-even point?
Break-even Point
Costs = Revenue
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