An orange grower find that she gets an average yield of 40 bushels per tree when she plants 20 trees on an acre of ground. each time she adds a tree to an acre, the yield per tree decreases by 1 bushel, due to congestion.
how many trees per acres should she plant for maximum yield?

30 trees/acre

Step-by-step explanation:

Let n = the number of trees added to 1 acre

Let Y(n) = the yield in bushels/acre

Yield in bushels/acre = [bushels/tree] x [trees/acre]

Y(n) = (40-n)*(20+n)

       = 800 - 20n + 40n - n^2

       = n^2 + 20n + 800 (1)

The n-value of the vertex ( which is a peak )  is given by the formula:

n(max) = -b/2a

Putting values from equation (1) gives us

n(max) = 10

The grower started with 20 tree/acre and adds 10  more for max yield, so she should plant:  30 trees/acre

and

Maximum yield is 900 bushels/acre.

6 hours 48 min

step-by-step explanation:

68÷5=13.6

13.6×30=408min=6 hours 48 min.

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he answer is x=1x3 because x=1 to x=3