Answer:
-5 coach tickets
-8 first class tickets
Explanation:
let x be the number of coach tickets and y the number of first class tickets:

Given that coach tickets costs $260 each, and first class tickets $1080 and that the total fare budget was $9940:

#From equation i, make x the subject of the formula:

#Substitute x in ii;

Hence, Sarah bought 5 coach tickets and 8 first class tickets.