Solve x2 - 2x + 1 = 0 by using factored form . What solutions do you get
1 answer:
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Answer:
In order to minimize cost the outlet must order 60 units 15 times a year.
Explanation:
Theoretically, the EOQ is the optimal order quantity that a firm should purchase in order to minimize its inventory costs (holding costs are included here), and costs of placing an order.
Mathematically:
EOQ=
Where:
D= demand
S= cost of placing an order.
H= holding cost (per unit and per year).
In the statement, we identify each of these values:
D= 900
S= 4
H= $2
EOQ= =√2*4*900/2= 60
Times per year= 900/60= 15
Let
x------------> <span>the length of the frame
y-----------> </span><span>the width of the frame
we know that
Perimeter of the frame=2*(x+y)
2*(x+y) <=96
x>=(y-4)</span>²
using a graph tool
see the attached figure
<span>the solutions that are viable are those in which the values of x and y are positive belonging to the total solution of the system</span>
x------------> <span>the length of the frame
y-----------> </span><span>the width of the frame
we know that
Perimeter of the frame=2*(x+y)
2*(x+y) <=96
x>=(y-4)</span>²
using a graph tool
see the attached figure
<span>the solutions that are viable are those in which the values of x and y are positive belonging to the total solution of the system</span>