Answer:
150 daisies and 66 roses.
Step-by-step explanation:
Let X be the number of daisies and Y the number of roses. We have left that:
2X + 1.5Y = 400 ..............................................(1)
2X + 3Y = 500 .................................................(2)
We have two equations with two unknowns, therefore we proceed to solve. If we subtract (1) from (2) we have:
1.5Y = 100
Y = 100 / 1.5 = 66.7, it would be approximately 66 roses.
Substituting the value of Y now in (1) we have:
2X + 1.5(66.7) = 400
2X + 99.9 = 400
X = (400 - 99.9) / 2 = 150.05, would be approximately 150 daisies.