This problem asks us to find the constant speed of a delivery van given the distance it traveled and the time it took. We need to express the speed in kilometers per hour (km/hr) and round it to the nearest whole number.
The relationship between speed, distance, and time is fundamental in physics. The formula used is:
$ \text{Speed} = \frac{\text{Distance}}{\text{Time}} $
Where:
We are given the following information:
Now, we substitute these values into the speed formula:
$ \text{Speed} = \frac{156 \text{ km}}{3.5 \text{ hours}} $
Let's calculate the value:
$ \text{Speed} = 156 \div 3.5 \approx 44.5714 \text{ km/hr} $
The question requires the speed to be rounded off to the nearest whole number. We look at the decimal part of our calculated speed (44.5714...). Since the first decimal digit (5) is 5 or greater, we round up the whole number part.
Rounding 44.5714... to the nearest whole number gives us 45.
Therefore, the constant speed of the delivery van is approximately 45 km/hr.
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?
A car covers 4 successive stretches of 3 km each at speed of 10 kmph, 20 kmph, 30 kmph and 60 kmph respectively. The average speed of the car for the entire journey is: