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In a certain year, a company earns $\frac{2}{7}$ th of the profit thro
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06 Apr 2025, 00:45
06 Apr 2025, 00:45
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In a certain year, a company earns $\(\frac{2}{7}\)$ th of the profit through sale of cars and $\(\frac{1}{7}\)$ th of the profit through sale of trucks. The profit made by sale of all the other vehicles other than cars and trucks in that year was 28 million dollars. What is the revenue generated by the sale of trucks in that year?
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7 million dollars
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Re: In a certain year, a company earns $\frac{2}{7}$ th of the profit thro
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14 May 2025, 08:12
14 May 2025, 08:12
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Expert Reply
$\(3 / 7^{\text {th }}\)$ of the profit of the company is earned through the sale of trucks and cars.
Therefore, the remaining $\(4 / 7^{\text {th }}\)$ of the profit of the company is earned through the sale of other vehicles and the profit is 28 million dollars. This implies, the total revenue generated for the company is 49 million dollars.
Hence, the revenue generated by the sale of trucks is $\(1 / 7^{\text {th }}\)$ of 49 , i.e., 7 million dollars.
Thus, the correct answer is 7 million dollars.
Therefore, the remaining $\(4 / 7^{\text {th }}\)$ of the profit of the company is earned through the sale of other vehicles and the profit is 28 million dollars. This implies, the total revenue generated for the company is 49 million dollars.
Hence, the revenue generated by the sale of trucks is $\(1 / 7^{\text {th }}\)$ of 49 , i.e., 7 million dollars.
Thus, the correct answer is 7 million dollars.
gmatclubot
Re: In a certain year, a company earns $\frac{2}{7}$ th of the profit thro [#permalink]
14 May 2025, 08:12
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