The equation that represents the total money (m) that Liam earns from selling all the fruit from his trees is m=90x+120y.

What combination of trees allows Liam to maximize his income?


If Liam plants 5 apple trees and 4 cherry trees, he will have a maximum income of $960.If Liam plants , 5, apple trees and , 4, cherry trees, he will have a maximum income of , , , ,

If Liam plants 7 apple trees and 0 cherry trees, he will have a maximum income of $630.If Liam plants , 7, apple trees and , 0, cherry trees, he will have a maximum income of , , , ,

If Liam plants 4 apple trees and 5 cherry trees, he will have a maximum income of $960.If Liam plants , 4, apple trees and , 5, cherry trees, he will have a maximum income of , , , ,

If Liam plants 0 apple trees and 10 cherry trees, he will have a maximum income of $1200.If Liam plants , 0, apple trees and , 10, cherry trees, he will have a maximum income of , , , ,

If Liam plants 0 apple trees and 7 cherry trees, he will have a maximum income of $840.If Liam plants , 0, apple trees and , 7, cherry trees, he will have a maximum income of , , , ,

If Liam plants 11 apple trees and 0 cherry trees, he will have a maximum income of $990.

Respuesta :

Answer:

The combination would be 0 apple trees and 10 cherry trees.

Step-by-step explanation:

It would give the maximum amount of income of $1200.

The correct answer is option D) If Liam plants 0 apple trees and 10 cherry trees, he will have a maximum income of $1200.

According to the meaning of the title. the last scheme benefited the most ( 1200 >960, 12003 990, 12003 240, 12003 630,) so the answer is the last scheme option.

Which is a linear equation?

The standard form of a linear equation in one variable is represented as. ax + b = 0, where, a ≠ 0 and x is the variable. The standard form of a linear equation in two variables is represented as. ax + by + c = 0, where, a ≠ 0, b ≠ 0 , x and y are the variables.

Learn more about linear equations here: brainly.com/question/1884491

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