To determine or predict the expected number of sales after 2 years, we substitute 2 to the t of the givne equation.
N = (8800)xln(7(2) + 9)
N = 27,592.34
Thus, it is expected that the number of sales after 2 years is 27,592 units.
in this situation it would be the last one or d.
Answer:
30 units
Step-by-step explanation:
The volume is given by ...
V = Bh
Filling in the given numbers, we can find the area of the base (B) to be ...
840 = B(14)
840/14 = B = 60
The area of the base is given by the formula ...
B = (1/2)Pa
where P is the perimeter and a is the apothem. Filling in the numbers we know, we have ...
60 = (1/2)P(4)
30 = P . . . . . . divide by 2
The perimeter of the base is 30 units.
The maximum profit based on the equation given is $3300.
<h3>How to get the profit?</h3>
x = number of basic model
y = number of deluxe model
Since we hired 2 assemblers, we have to multiply the hours available by 2.
1.5 x + 2.5 y ≤ 40
Simplifying:
1.5 x + 2.5 y≤ 80
x+ y < 40
"If he makes $50 profit on the basic models and $65 profit on the deluxe models,"
Profit p = 50x + 65y.
The maximum value of x will be 40 and y = 20. Therefore, the profit will be:
= 50(40) + 65(20)
= 2000 + 1300
= 3300
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Answer:
B
Step-by-step explanation:
if you reflect a shape over the y axis all the numbers stay the same. The only thing that changes is the sign of the x values
so all of the values were positive in the preimage but now they're positive if that makes sense