A Caterer Charges $120 To Cater A Party

A Caterer Charges $120 To Cater A Party. Assume that the cost, y, is a linear function of the number of people x. To find b substitute x and y of the equation by the coordinates of any point on the line.

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(0) assume that cost, c, is a linear function of the size of the parts write an equation that relates c and n. What does the slope represent? The cost for a party for 40 people is 40($8) = $320.

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Question 1 a caterer charges $120 to cater a party for 15 people, and $200 to cater a party for 25 people. (ii) what will be the cost for a party of 40 people?

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So the equation is of the form y = 8x+b use either given data point to find b: How much would a party for 40 people cost?

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And $200 for 25 people. Assume that the cost, y, is a linear function of the number of people x.

Assuming That The Cost, C, Is A Linear Model Of The Number Of People, P, Write An Equation In Slope Intercept Form To Represent C In Terms Of P.

(0) assume that cost, c, is a linear function of the size of the parts write an equation that relates c and n. A caterer charges $120 to cater a party for 15 people and $200 for 31 people. A caterer charges $120 to cater a party for 15 people.

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And $200 for 25 people. Write an equation of the function that represents this situation. How much would a party for 40 people cost?

Linear Function Of The Number Of X People.

(ii) what will be the cost for a party of 40 people? So the equation is of the form y = 8x+b use either given data point to find b: What does the slope represent?

A Caterer Charges $120 To Cater A Party For 15 People And $200 For.

The slope is 80/10 = 8. The cost for a party for 40 people is 40($8) = $320. 120 = 8(15)+b 120 = 120+b b = 0 answer:

To Find B Substitute X And Y Of The Equation By The Coordinates Of Any Point On The Line.

Question 1 a caterer charges $120 to cater a party for 15 people, and $200 to cater a party for 25 people. Assume that the cost, y, is a linear function of the number of people. Y = 8x the slope of 8 means the cost goes up by $8 for each additional person.