A NYC street vendor spends $75 a day on supplies (napkins, mustard packets, etc.) It costs the vendor $0.50 to make a pretzel. The vendor sells each pretzel for s3.1 (a) What quantity would x represent? What quantity would y represent? 60 (b) Write an equation to represent the vendor's daily costs. How much would it cost the vendor to make 120 pretzels? Y- 75+ 0.5oへ 0.50 /ーBS 105こ5 (c) Write an equation to represent the vendor's daily income (l.e. revenue). How much would the vendor take in, if he sold 120 pretzels?

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
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Chapter2: Linear Equations
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12:21 E
A NYC street vendor spends $75 a day on supplies (napkins, mustard packets,
etc.) It costs the vendor $0.50 to make a pretzel, The vendor sells each
pretzel for $3
(a) What quantity would x represent?
What quantity would y represent?
60
(b) Write an equation to represent the vendor's daily costs. How much would
it cost the vendor to make 120 pretzels?
Y- 75+0.50a
O.50
/3135
60 +75=135
(c) Write an equation to represent the vendor's daily income (i.e. revenue).
How much would the vendor take in, if he sold 120 pretzels?
(d) Graph the Cost function and the Revenue function. Label your axes.
Make sure to distinguish between the two equations.
(e) At what point will the vendor "breakeven"? Label this point on your graph.
(f) Write an equation to represent the vendor's daily profit, How many
pretzels would the vendor need to sell in order to earn a profit of $425?
CLOSE
Transcribed Image Text:12:21 E A NYC street vendor spends $75 a day on supplies (napkins, mustard packets, etc.) It costs the vendor $0.50 to make a pretzel, The vendor sells each pretzel for $3 (a) What quantity would x represent? What quantity would y represent? 60 (b) Write an equation to represent the vendor's daily costs. How much would it cost the vendor to make 120 pretzels? Y- 75+0.50a O.50 /3135 60 +75=135 (c) Write an equation to represent the vendor's daily income (i.e. revenue). How much would the vendor take in, if he sold 120 pretzels? (d) Graph the Cost function and the Revenue function. Label your axes. Make sure to distinguish between the two equations. (e) At what point will the vendor "breakeven"? Label this point on your graph. (f) Write an equation to represent the vendor's daily profit, How many pretzels would the vendor need to sell in order to earn a profit of $425? CLOSE
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