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adoni [48]
3 years ago
13

The logistics/operations manager of a mail order house purchases two products for resale: king beds (K) and queen beds (Q). Each

king bed costs $500 and requires 100 cubic feet of storage space, and each queen bed costs $300 and requires 90 cubic feet of storage space. The manager has $75,000 to invest in beds this week, and her warehouse has 18,000 cubic feet available for storage. Profit for each king bed is $300 and for each queen bed is $150. What is the objective function?
Business
1 answer:
Ann [662]3 years ago
4 0

Answer:

As we want to maximize the profit, the objective function is the profit function:

Profit=300*K+150*Q

Explanation:

This is a linear programming problem.

We want  to maximize the profit, and the limitations are budget, where we take into account the cost of the types of beds, and warehouse space, where we take into account the space the beds required.

As we want to maximize the profit, the objective function is the profit function:

Profit=300*K+150*Q

The constraints are:

- Budget

500K+300Q\leq75000

- Warehouse space:

100K+90Q\leq 18000

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Explanation:

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Moral entrepreneurs people who wage moral crusades to control criminal law are a part of which view of crime?​
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4 0
3 years ago
A 30-year maturity bond making annual coupon payments with a coupon rate of 8.5% has duration of 12.88 years and convexity of 23
marin [14]

Answer:

a. Predicted Price = $1815.52

b. Predicted Price = $1,834.64

c. Predicted Price = $1425.4

Explanation:

The actual price of the bond as a function of yield to maturity is:

Yield to maturity --- Price

7% $1,620.45

8% $1,450.31

9% $1,308.21

a.

Using the Duration Rule, assuming yield to maturity falls to 6%:

Predicted price change = (-D/(1 + y)) * ∆y * Po

Where D = Duration = 12.88 years

y = YTM = 7%

∆y = 6% - 7% = -1%

Po = $1,620.45

So, Predicted Change = (-12.88/(1 + 0.07)) * -0.01 * 1,620.45

Predicted Change = 195.0597757009345

Predicted Change = $195.06 ----- Approximated

Therefore the new Predicted Price

= $1,620.46 + $195.06

= $1815.52

b.

Using Duration-with-Convexity Rule, assuming yield to maturity falls to 6%

Predicted price change

= [(-12.88/(1 + 0.07)) * (-0.01) + (½ * 235.95 * (-0.01²))] * 1,620.45

= 214.1770345759345

= $214.18 ------ Approximated

Therefore the new Predicted Price

= $1,620.46 + $214.18

= $1,834.64

c.

Using the Duration Rule, assuming yield to maturity rise to 8%:

Predicted price change = (-D/(1 + y)) * ∆y * Po

Where D = Duration = 12.88 years

y = YTM = 7%

∆y = 8% - 7% = 1%

Po = $1,620.45

So, Predicted Change = (-12.88/(1 + 0.07)) * 0.01 * 1,620.45

Predicted Change = -195.0597757009345

Predicted Change = -$195.06 ----- Approximated

Therefore the new Predicted Price

= $1,620.46 - $195.06

= $1425.4

4 0
3 years ago
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serg [7]

Answer:

E)Employee involvement

Explanation:

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