Answer:
of fish in this aquarium are guppies.
Explanation:
Let x be the number of guppies and y be the number of swordtails in the aquarium,
According to the question,


By cross multiplication,


Thus, the ratio of guppies and swordtail fishes is 8 : 9
Let guppies = 8x, swordtail = 9x
Where, x is any number,
Since, the aquarium contains only two kinds of fish, guppies and swordtails,
So, the total fishes = 8x + 9x = 17x
Hence, the fraction of fish in the aquarium are guppies =


