Questions: The distance a car travels, d(t), at a constant 33 mph is given by the function d(t)=33 t, where t is the time in hours. Find the distance traveled in 3 hours. The car traveled miles in 3 hours.

The distance a car travels, d(t), at a constant 33 mph is given by the function d(t)=33 t, where t is the time in hours. Find the distance traveled in 3 hours.

The car traveled miles in 3 hours.
Transcript text: The distance a car travels, $d(t)$, at a constant 33 mph is given by the function $d(t)=33 t$, where $t$ is the time in hours. Find the distance traveled in 3 hours. The car traveled $\square$ miles in 3 hours.
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Solution

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Solution Steps

To find the distance traveled by the car in 3 hours, we need to evaluate the function \( d(t) = 33t \) at \( t = 3 \). This involves substituting 3 for \( t \) in the function and calculating the result.

Step 1: Define the Distance Function

The distance traveled by the car is given by the function \( d(t) = 33t \), where \( t \) is the time in hours.

Step 2: Substitute the Time

To find the distance traveled in 3 hours, we substitute \( t = 3 \) into the distance function: \[ d(3) = 33 \times 3 \]

Step 3: Calculate the Distance

Now, we perform the multiplication: \[ d(3) = 99 \]

Final Answer

The car traveled \(\boxed{99}\) miles in 3 hours.

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