Given in the question:
a.) Greg swims 100 yards in 52 seconds.
To be able to determine how many seconds will it take him to complete his swim, we will be applying ratio and proportion using Greg's performance at 100 yards.
We get,

Where,
x = the time it'll take him to swim 150 yards.
Let's now compute:





Therefore, it'll take 78 seconds for Greg to swim 150 yards.