Answer:
The answer is given below
Explanation:
Let the number of passengers that boarded the bus at the interchange be x.
At the first bus stop, 1/4 of the passengers alighted the bus and 6 people boarded the bus.
Therefore The number of passengers when the bus left the first bus stop =

At the 2nd bus stop, 8/15 of the passengers alighted and 10 passengers boarded the bus.
Therefore The number of passengers when the bus left the second bus stop

Given that there were 24 passengers on the bus when it left the 2nd bus stop

Therefore 32 passengers boarded the bus at the interchange