The slope of a straight portion of the given distance time graph gives Jo's
speed in the region where the slope is calculated.
- (a) What Jo did in minute 10 is; turn round and start to move back to his starting point.
- (b) Jo's speed in the last 30 minutes of the journey is 8 km/hr.
Reasons:
(a) From the distance time graph which gives the distance from the starting point, we have;
At minute 5, Jo's distance from the starting point is 0.5 km.
At minute 10, Jo's distance from the starting point is 1 km.
At minute 15, Jo's distance from the starting point is 0.5 km.
Therefore;
Jo turned round and started a journey back to his starting point at minute 10
(b) Jo's speed in the last 30 minutes of the journey is given by the ratio of
the rise and run of the graph as follows;
60 minutes = 1 hour
30 minutes = 0.5 hour
[tex]Speed = \dfrac{4 \, km - 0 \, km}{60 \, min - 30 \, min} = \dfrac{4 \, km - 0 \, km}{1 \, hr - 0.5 \, hr} = \dfrac{4 \, km}{0.5 \, hr} = 8 \, km/hr[/tex]
Jo's speed the last 30 minutes of the journey = 8 km/hr.
Learn more here:
https://brainly.com/question/13095673