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: 2007-03-06-00-00_files/i0300000.jpg pounds for $3.91 brand c: 910 grams for $3.10
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: 2007-03-06-00-00_Files/I0300000.Jpg Pounds For $3.91 Brand C: 910 Grams For $3.10
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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: 2007-03-06-00-00_Files/I0300000.Jpg Pounds For $3.91 Brand C: 910 Grams For $3.10. Brand b is the better buy because it has the lowest cost per ounce at approximately $0.0889, compared to brand a's $0.0906 and brand c's $0.0966. Given the following prices explain why brand b is the better buy.
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Given the following prices and unit conversions, rank the brands from lowest to highest unit price. Convert the ounces in brand a to pounds. Which is a better buy?
Which Is A Better Buy?
At a candy store, 3 giant lollipops s. 16ounces=1 pound and 1pound=453.59 grams) brand a: 22.5 3.29 brand a has.
Given The Following Prices Explain Why Brand B Is The Better Buy.
$1.48 for 2.5 pounds brand b: Brand b is the best buy as it has the lowest cost per pound at approximately 1.30 dollars. Brand a $.127 brand a unit price:
Step 1 Divide Cost By Weight.
To determine why brand b is the better buy, we need to calculate the price per ounce for each brand. Which brand is the better buy? 【solved】click here to get an answer to your question :
Brand B Is The Better Buy Because It Has The Lowest Price Per Ounce At $0.09.
Convert the ounces in brand a to pounds. Given the following prices and unit conversions, rank the brands from lowest to highest unit price. 54 ounces / 16 ounces per pound = 3.375 pounds.
$1.25 For 10 Ounces Brand B:
Study with quizlet and memorize flashcards containing terms like given the following information, choose the brand that is the better buy. Brand a's cost is about 1.45 dollars per pound, and brand c's is around 1.55 dollars. While brand b has the.