A developer purchased two 180-front foot lots for $33,500 net each and divided them into three 120-foot lots. The developer sold the lots for $250 per front foot. What is the developer's percentage of profit (rounded to nearest whole percent)? A)

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Answer: Profit Percentage = 25.55%

Explanation:

Given that,

Cost of two 180-front foot lots = $33500 × 2 = $67000 ⇒ Total cost

Total revenue = total front foot lots × selling price per front foot

= 360 × 250

= $90000

Net income = Revenue - cost

= $90000 - 67000

= $23000

Profit Percentage = [tex]\frac{Net\ Income}{Revenue} \times 100[/tex]

= [tex]\frac{23000}{90000} \times 100[/tex]

= 25.55%

The developer's Profit Percentage is 25.55%, If he purchased two 180-front foot lots for $33,500 net each and divided them into three 120-foot lots.

What is profit percentage?

Profit percentage is also named as profit margin, net profit margin, or net profit ratio. It is a measure of profitability.

It is computed by discovering the net profit as a percentage of the revenue.

Formula of profit percentage is:

[tex]\text{Profit percentage}=\dfrac{\text{Net income}}{\text{Revenue}}\times 100[/tex]

Computation of percentage of profit:

According to the given information,

First, find the cost of two 180-front foot lots, that is:

[tex]\text{Total Cost}=\$33,500 \times 2 \\\\\text{Total Cost }= \$67,000[/tex]

Now, the total revenue is:

[tex]\text{Total Revenue} = \text{Total Front Foot Lots}\times{\text{ Selling Price Per Front Foot}}\\\\\text{Total Revenue}= 360\times 250\\\\\text{Total Revenue}=\$90,000[/tex]

Then, Net Income is:

[tex]\text{Net Income} = \text{Revenue} -\text{Cost}\\\\\text{Net Income} = \$90,000 - \$67,000\\\\\text{Net Income} = \$23,000[/tex]

Therefore, the profit percentage is:

Apply the values in the above formula,

[tex]\text{Profit percentage}=\dfrac{\$23,000}{\$90,000}\\\\\text{Profit percentage}=25.55\%[/tex]

Therefore, the developer's Profit Percentage is 25.55%.

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