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The price of two different hot chocolate brands: What is the difference when buying 750 grams of hot chocolate?

a. $1.50
b. $2.00
c. $2.50
d. $3.00

User Jbyen
by
7.2k points

1 Answer

1 vote

The difference when buying 750 grams of hot chocolate is $0.6075

How to determine the price difference

To determine the price difference when buying 750 grams of hot chocolate, we need to calculate the cost per gram for each brand and then multiply it by 750.

For Brand A:

Price per gram = £2.70 / 125 g

Price per gram = £0.0216

Total cost for 750 grams of Brand A = £0.0216 * 750

Total cost for 750 grams of Brand A = £16.20

For Brand B:

Price per gram = £3.15 / 150 g

Price per gram = £0.021

Total cost for 750 grams of Brand B = £0.021 * 750

Total cost for 750 grams of Brand B = £15.75

The price difference when buying 750 grams of hot chocolate is the difference between the total costs for both brands:

Difference = Total cost of Brand A - Total cost of Brand B

Difference = £16.20 - £15.75

Difference = £0.45

Converting £0.45 to USD will depend on the exchange rate at the time. Let's assume an exchange rate of 1 GBP = 1.35 USD.

Price difference in USD = £0.45 * 1.35

Price difference in USD = $0.6075

Based on the given options, the closest answer is:

a. $1.50

The price of two different hot chocolate brands: What is the difference when buying 750 grams of hot chocolate?

a. $1.50

b. $2.00

c. $2.50

d. $3.00

Brand A: £2.70 (125 g)

Brand B: £3.15 (150 g)

User Karen Forde
by
7.2k points