Unit Prices Answers

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Given the following information, determine if one of the brands is a better buy.Brand A: 14 ounces for $33.18Brand B: 22 ounces for $52.80

A
Both brands cost the same per ounce.
B
Brand A is the better buy.
C
Brand B is the better buy.
D
There is not enough information provided to determine the better buy.
4

Jared wants to purchase his favorite barbeque sauce. The barbeque sauce comes in two different size bottles. The 32 ounce bottle is on sale for $4.59. The 18 ounce bottle is priced at $3.06. Jared has a coupon for 60 cents off if you buy two 18 ounce bottles. Determine if Jared gets the better buy when he buys one 32 ounce bottle or when he buys two 18 ounce bottles.

A
Jared will get the same deal on either purchase.
B
Jared will get the better deal buying one 32 ounce bottle.
C
Jared will get the better deal buying two 18 ounce bottles.
D
Jared doesn’t need the coupon, he will get the best deal on one 18 ounce bottle.
7

Jared wants to purchase his favorite barbeque sauce. The barbeque sauce comes in two different size bottles. The 32 ounce bottle is on sale for $4.59. The 18 ounce bottle is priced at $3.06. Jared has a coupon for 60 cents off if you buy two 18 ounce bottles. Determine if Jared gets the better buy when he buys one 32 ounce bottle or when he buys two 18 ounce bottles.

A
Jared will get the same deal on either purchase.
B
Jared will get the better deal buying one 32 ounce bottle.
C
Jared will get the better deal buying two 18 ounce bottles.
D
Jared doesn’t need the coupon, he will get the best deal on one 18 ounce bottle.
8

Given the following prices, explain why Brand B is the better buy. (Hint: 16 ounces = 1 pound and 1 pound = 453.59 grams) Brand A: 54 ounces for $4.89 Brand B: pounds for $3.91 Brand C: 910 grams for $3.10

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Answer:

Brand B is the better buy because it has the lowest price per pound. Brand A costs about $1.45 per pound, Brand B (2¾ pounds for $3.91) costs about $1.42 per pound, and Brand C costs about $1.55 per pound.

11

Given the following information, determine if one of the brands is a better buy.Brand A: 14 ounces for $33.18Brand B: 22 ounces for $52.80

A
Both brands cost the same per ounce.
B
Brand A is the better buy.
C
Brand B is the better buy.
D
There is not enough information provided to determine the better buy.

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