The crusader pep club is selling team buttons that support the sports teams. They contacted buttons, ect. Which charges $50 plus 1.10 per button. And logos, which Charges $40 plus $1.10 per button. A) write an equation for each comanies cost. B) use the system from part a to find when the price for both companies is the same. Explain. C) what part of the equation should the pep club nogotiate to change so that the cost of buttons, Ect. Is the same as Logos? What part of the equation should change in order to get a better prize

Question

Cecelia Orozco

Mathematics

9 August, 16:51

The crusader pep club is selling team buttons that support the sports teams. They contacted buttons, ect. Which charges $50 plus 1.10 per button. And logos, which Charges $40 plus $1.10 per button. A) write an equation for each comanies cost. B) use the system from part a to find when the price for both companies is the same. Explain. C) what part of the equation should the pep club nogotiate to change so that the cost of buttons, Ect. Is the same as Logos? What part of the equation should change in order to get a better prize

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Answers (1)

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Kendall Stokes · Answer 1

There is no solution, therefore the pep club should go with Logos, as the price is $10 lower than Buttons, Etc.

Step-by-step explanation:

The equation for Buttons, Etc becomes

y = 50 + 1.1x Where x denotes the number of buttons

The equation for Logos becomes

y = 40 + 1.1x Where x denotes the number of buttons

To find where the pricing is the same, let's set our equations equal to each other.

50 + 1.1x = 40 + 1.1x Combine like terms

50 - 40 = 1.1x - 1.1x

10 = 0

This yields a false response, meaning they will never have the same pricing.