Respuesta :
Answer:
Step-by-step explanation:
Let's denote the number of SUVs rented as \( S \) and the number of sedans rented as \( 150 \) (as given).
The revenue from renting SUVs is \( $300 \) per week, and the revenue from renting sedans is \( $220 \) per week.
The total revenue (\( R \)) is the sum of the revenue from SUVs and sedans, and it should be equal to the owner's revenue target (\( $75,000 \)):
\[ R = 300S + 220 \times 150 \]
Now, we set up an equation using the revenue target:
\[ 75,000 = 300S + 220 \times 150 \]
Solve for \( S \):
\[ 75,000 = 300S + 33,000 \]
Subtract \( 33,000 \) from both sides:
\[ 42,000 = 300S \]
Divide both sides by \( 300 \):
\[ S = \frac{42,000}{300} \]
\[ S = 140 \]
Therefore, the owner needs to rent out \( 140 \) SUVs in addition to the \( 150 \) sedans to achieve a revenue of \( $75,000 \).
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Answer:
swali la jibu hili halijulikani sielewi swali lako
Step-by-step explanation:
swali la jibu hili halijulikani sielewi swali lako