This problem involves calculating the actual distance Amit traveled based on a hypothetical change in his walking speed. We need to use the relationship between distance, speed, and time to solve it.
Let's define the variables we'll use:
We know the fundamental formula: Distance = Speed × Time.
Using this, we can write the equations for the two scenarios:
$D = S_1 \times T$
$D = 15 \times T$ ... (Equation 1)
$D_{new} = S_2 \times T$
$D_{new} = 20 \times T$ ... (Equation 2)
The problem states that if Amit walked at 20 km/hr (instead of 15 km/hr) for the same duration, he would have walked 25 km more. This means:
$D_{new} = D + 25$
Now, substitute the expressions for $D_{new}$ and $D$ from Equations 1 and 2 into the relationship above:
$20 \times T = (15 \times T) + 25$
To find $T$, we need to isolate it:
$20T - 15T = 25$
$5T = 25$
Divide both sides by 5:
$T = \frac{25}{5}$
$T = 5$ hours
So, Amit actually took 5 hours to travel.
Now that we know the time $T$, we can find the actual distance $D$ using Equation 1:
$D = 15 \times T$
$D = 15 \times 5$
$D = 75$ km
Let's check if this distance fits the problem statement:
This matches the information given in the question, confirming our calculation.
The actual distance travelled by Amit is 75 km.
With a certain set of diameters, a tractor's front wheels make 2 revolutions (revs) for every 1 revolution of the rear wheels. The effect of changing wheel diameter(s) is shown in the following plot. 
In this context, which of the following statements is CORRECT?