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Mathematics 15 Online
OpenStudy (anonymous):

Linear models are a part of everyday life, but many times they are not easily visible. They can be easily related to our life experiences. Read each of the three scenarios below to see how linear models show up in our lives and how we can use them to make decisions. Marco and his two younger sisters would like to purchase a silver charm bracelet for their mother’s birthday. They went to the mall and found what they were looking for at Store A. In Store A, the bracelet without charms costs $85 and each charm costs $15. Use function notation that models the total

OpenStudy (anonymous):

Use function notation that models the total price of the bracelet and how that price is based on the number of charms. Explain the reasoning behind your equation. What would be a reasonable domain for this function based on this scenario? Explain why this is a proper domain. If Marco and his sisters have saved $250, make a graph to show all of the charms they could purchase with a bracelet if they had saved between $85 and $250. Marco found five charms that he likes. Using your function, determine the cost of the bracelet he would make. As they walked down the hall of the mall, Marco saw this sales flyer for Store B on a bench.

OpenStudy (anonymous):

@karatechopper

OpenStudy (anonymous):

@wio

OpenStudy (anonymous):

@satellite73

OpenStudy (karatechopper):

Well the first one...we are just making equations right?

OpenStudy (anonymous):

Yes

OpenStudy (anonymous):

Use function notation that models the total price of the bracelet and how that price is based on the number of charms. Explain the reasoning behind your equation. is the first part

OpenStudy (anonymous):

Are you there @karatechopper ?

OpenStudy (karatechopper):

okay

OpenStudy (karatechopper):

Now, I want you to paste the part of the real question being asked here.

OpenStudy (anonymous):

Linear models are a part of everyday life, but many times they are not easily visible. They can be easily related to our life experiences. Read each of the three scenarios below to see how linear models show up in our lives and how we can use them to make decisions. Answer the related questions.

OpenStudy (karatechopper):

ahm no.

OpenStudy (anonymous):

?

OpenStudy (karatechopper):

Marco and his two younger sisters would like to purchase a silver charm bracelet for their mother’s birthday. They went to the mall and found what they were looking for at Store A. In Store A, the bracelet without charms costs $85 and each charm costs $15. This is what we need to write an equation.

OpenStudy (anonymous):

ok sorry

OpenStudy (karatechopper):

haha its okay!

OpenStudy (karatechopper):

From that paragraph I posted, what do you think is needed to write the equation?

OpenStudy (anonymous):

In Store A, the bracelet without charms costs $85 and each charm costs $15.

OpenStudy (anonymous):

This is the other part that was connected that did not paste

OpenStudy (anonymous):

Marco is wondering from which store he should buy the items so that he spends the least amount of money. Which store should Marco use if he wanted the five charms and silver bracelet all together? What advice can you tell Marco to help him shop wisely depending on the number of charms he wants to buy? Justify how you reasoned your answers.

OpenStudy (anonymous):

@karatechopper

OpenStudy (karatechopper):

oh okay.

OpenStudy (karatechopper):

Well store A Marco and his two younger sisters would like to purchase a silver charm bracelet for their mother’s birthday. They went to the mall and found what they were looking for at Store A. In Store A, the bracelet without charms costs $85 and each charm costs $15. Have you tried to make an equation yet?

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