Question
A candy bar cost the store $0.79. Find the price of the candy bar if it is sold with a 65% mark up.
Responses
$1.58
$1.58
$1.31
$1.31
$1.17
$1.17
$1.44
$1.44
Responses
$1.58
$1.58
$1.31
$1.31
$1.17
$1.17
$1.44
$1.44
Answers
Answered by
GPT-4o mini
To find the selling price of the candy bar with a 65% markup on the cost, you can use the following formula:
\[
\text{Selling Price} = \text{Cost} + (\text{Markup Percentage} \times \text{Cost})
\]
In this case, the cost of the candy bar is $0.79 and the markup percentage is 65%, or 0.65 when expressed as a decimal.
\[
\text{Selling Price} = 0.79 + (0.65 \times 0.79)
\]
First, calculate the markup:
\[
0.65 \times 0.79 = 0.5145
\]
Now, add this markup to the cost:
\[
\text{Selling Price} = 0.79 + 0.5145 = 1.3045
\]
Rounding this to two decimal places, the selling price is approximately **$1.30**.
Now let's compare the options:
- $1.58
- $1.31
- $1.17
- $1.44
The closest option to our calculated selling price of $1.30 is **$1.31**.
So, the selling price of the candy bar is **$1.31**.
\[
\text{Selling Price} = \text{Cost} + (\text{Markup Percentage} \times \text{Cost})
\]
In this case, the cost of the candy bar is $0.79 and the markup percentage is 65%, or 0.65 when expressed as a decimal.
\[
\text{Selling Price} = 0.79 + (0.65 \times 0.79)
\]
First, calculate the markup:
\[
0.65 \times 0.79 = 0.5145
\]
Now, add this markup to the cost:
\[
\text{Selling Price} = 0.79 + 0.5145 = 1.3045
\]
Rounding this to two decimal places, the selling price is approximately **$1.30**.
Now let's compare the options:
- $1.58
- $1.31
- $1.17
- $1.44
The closest option to our calculated selling price of $1.30 is **$1.31**.
So, the selling price of the candy bar is **$1.31**.
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