Jonathan leaves Port Elizabeth at 06:00 and arrive at King William's town $$ 8: 22 $$ without making any stops. Calculate the average speed at which Jonathan travelled from Port Elizabeth to King William's town. Use the formula: Speed $$ =\frac{ ext { Distance }}{T ext { me }} $$

Question

Jonathan leaves Port Elizabeth at 06:00 and arrive at King William's town $$ 8: 22 $$ without making any stops. Calculate the average speed at which Jonathan travelled from Port Elizabeth to King William's town. Use the formula: Speed $$ =\frac{	ext { Distance }}{T 	ext { me }} $$

UpStudy AI · Accepted Answer

To calculate the average speed at which Jonathan traveled from Port Elizabeth to King William's Town, we need to follow these steps:

1. **Extract Known Conditions:**
   - Departure time: 06:00
   - Arrival time: 08:22
   - We need to find the time taken for the journey and the distance traveled.

2. **Calculate the Time Taken:**
   - The time taken can be calculated by finding the difference between the arrival time and the departure time.
   - Departure: 06:00
   - Arrival: 08:22

To find the time taken:
   - From 06:00 to 08:00 is 2 hours.
   - From 08:00 to 08:22 is 22 minutes.
   - Therefore, the total time taken is $$ 2 \text{ hours} + 22 \text{ minutes} $$.

We can convert the total time into hours:
   $$
   2 \text{ hours} + \frac{22 \text{ minutes}}{60} = 2 + \frac{22}{60} = 2 + 0.3667 \approx 2.3667 \text{ hours}
   $$

3. **Use the Speed Formula:**
   - The formula for speed is given by:
   $$
   \text{Speed} = \frac{\text{Distance}}{\text{Time}}
   $$
   - We need the distance from Port Elizabeth to King William's Town to calculate the speed. Let's denote the distance as $$ D $$.

4. **Final Calculation:**
   - The average speed can be expressed as:
   $$
   \text{Speed} = \frac{D}{2.3667}
   $$

Since the distance $$ D $$ is not provided in the problem, please provide the distance from Port Elizabeth to King William's Town to calculate the average speed.
To calculate Jonathan's average speed, we need the distance between Port Elizabeth and King William's Town. Using the formula: $$ \text{Speed} = \frac{\text{Distance}}{\text{Time}} $$ We know the time taken is approximately 2.3667 hours. Once the distance is provided, we can compute the speed by dividing the distance by this time.

Jonathan leaves Port Elizabeth at 06:00 and arrive at King William's town \( 8: 22 \) without making any stops. Calculate the average speed at which Jonathan travelled from Port Elizabeth to King William's town. Use the formula: Speed \( =\frac{\text { Distance }}{T \text { me }} \)

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