Profit Let XNP is the number of personal computers produced in New York, XLP is the number of personal computers produced in Los Angeles, XNV is the number VAXes in New York and XLV is the number of VAXes in Los Angeles and L is the labour hours. The new optimum solution value or profit is calculated by the given formula: New value = Old value – ( Key column value × Key row value ) / Key value The key row value can be calculated by the given formula: Key row value = Current key row value / Key element value From the LINDO output, here the old optimum value is 1,360,000. Hence the new value is: New value = 1,360,000 - 1000 ( 313 .333 ) = 1,046,667

Question

Want to see more full solutions like this?

Answer 1

Expert Solution & Answer

Chapter 5, Problem 1RP

a.

Explanation of Solution

Profit

Let XNP is the number of personal computers produced in New York, XLP is the number of personal computers produced in Los Angeles, XNV is the number VAXes in New York and XLV is the number of VAXes in Los Angeles and L is the labour hours.

The new optimum solution value or profit is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, here the old optimum value is 1,360,000.

Hence the new value is:

New value = 1,360,000 - 1000 (313.333) = 1,046,667

b.

Explanation of Solution

Increasing capacity

“Yes”, HAL should hire the contractor if the capacity is increased to 850 computers at a cost of 5000.

Reason

From the LINDO output, the dual price in row 2 is 133.333.

When the capacity is increased to 850 computers, then the profit should be increased by 850(133.333).

This means the profit value should be greater than 5000.

Hence the capacity should be increased and here the allowable increase is 100.

Hence HAL should hire the contractor in order to increase the capacity.

c.

Explanation of Solution

Profit

The new optimum solution value is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, the reduced cost for XLV is 33.333.

Hence the profit of VAX can be increased by 33.333 in order to produce VAXes in Los Angeles.

d.

Explanation of Solution

Extra labour cost

Let L be the number of labour hours.

Here the labour is purchased at a cost of 20 per hour.

Here the Key value is 313.333.

Hence the extra labour cost = 313.333 + 20 = 333.33

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Students have asked these similar questions

Lab 07: Java Graphics (Bonus lab) In this lab, we'll be practicing what we learned about GUIs, and Mouse events. You will need to implement the following: ➤ A GUI with a drawing panel. We can click in this panel, and you will capture those clicks as a Point (see java.awt.Point) in a PointCollection class (you need to build this). о The points need to be represented by circles. Below the drawing panel, you will need 5 buttons: о An input button to register your mouse to the drawing panel. ○ о о A show button to paint the points in your collection on the drawing panel. A button to shift all the points to the left by 50 pixels. The x position of the points is not allowed to go below zero. Another button to shift all the points to the right 50 pixels. The x position of the points cannot go further than the You can implement this GUI in any way you choose. I suggest using the BorderLayout for a panel containing the buttons, and a GridLayout to hold the drawing panel and button panels.…

If a UDP datagram is sent from host A, port P to host B, port Q, but at host B there is no process listening to port Q, then B is to send back an ICMP Port Unreachable message to A. Like all ICMP messages, this is addressed to A as a whole, not to port P on A. (a) Give an example of when an application might want to receive such ICMP messages. (b) Find out what an application has to do, on the operating system of your choice, to receive such messages. (c) Why might it not be a good idea to send such messages directly back to the originating port P on A?

Discuss how business intelligence and data visualization work together to help decision-makers and data users. Provide 2 specific use cases.

Answer 2

Expert Solution & Answer

Chapter 5, Problem 1RP

a.

Explanation of Solution

Profit

Let XNP is the number of personal computers produced in New York, XLP is the number of personal computers produced in Los Angeles, XNV is the number VAXes in New York and XLV is the number of VAXes in Los Angeles and L is the labour hours.

The new optimum solution value or profit is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, here the old optimum value is 1,360,000.

Hence the new value is:

New value = 1,360,000 - 1000 (313.333) = 1,046,667

b.

Explanation of Solution

Increasing capacity

“Yes”, HAL should hire the contractor if the capacity is increased to 850 computers at a cost of 5000.

Reason

From the LINDO output, the dual price in row 2 is 133.333.

When the capacity is increased to 850 computers, then the profit should be increased by 850(133.333).

This means the profit value should be greater than 5000.

Hence the capacity should be increased and here the allowable increase is 100.

Hence HAL should hire the contractor in order to increase the capacity.

c.

Explanation of Solution

Profit

The new optimum solution value is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, the reduced cost for XLV is 33.333.

Hence the profit of VAX can be increased by 33.333 in order to produce VAXes in Los Angeles.

d.

Explanation of Solution

Extra labour cost

Let L be the number of labour hours.

Here the labour is purchased at a cost of 20 per hour.

Here the Key value is 313.333.

Hence the extra labour cost = 313.333 + 20 = 333.33

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 3

Expert Solution & Answer

Chapter 5, Problem 1RP

a.

Explanation of Solution

Profit

Let XNP is the number of personal computers produced in New York, XLP is the number of personal computers produced in Los Angeles, XNV is the number VAXes in New York and XLV is the number of VAXes in Los Angeles and L is the labour hours.

The new optimum solution value or profit is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, here the old optimum value is 1,360,000.

Hence the new value is:

New value = 1,360,000 - 1000 (313.333) = 1,046,667

b.

Explanation of Solution

Increasing capacity

“Yes”, HAL should hire the contractor if the capacity is increased to 850 computers at a cost of 5000.

Reason

From the LINDO output, the dual price in row 2 is 133.333.

When the capacity is increased to 850 computers, then the profit should be increased by 850(133.333).

This means the profit value should be greater than 5000.

Hence the capacity should be increased and here the allowable increase is 100.

Hence HAL should hire the contractor in order to increase the capacity.

c.

Explanation of Solution

Profit

The new optimum solution value is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, the reduced cost for XLV is 33.333.

Hence the profit of VAX can be increased by 33.333 in order to produce VAXes in Los Angeles.

d.

Explanation of Solution

Extra labour cost

Let L be the number of labour hours.

Here the labour is purchased at a cost of 20 per hour.

Here the Key value is 313.333.

Hence the extra labour cost = 313.333 + 20 = 333.33

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 4

Expert Solution & Answer

Chapter 5, Problem 1RP

a.

Explanation of Solution

Profit

Let XNP is the number of personal computers produced in New York, XLP is the number of personal computers produced in Los Angeles, XNV is the number VAXes in New York and XLV is the number of VAXes in Los Angeles and L is the labour hours.

The new optimum solution value or profit is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, here the old optimum value is 1,360,000.

Hence the new value is:

New value = 1,360,000 - 1000 (313.333) = 1,046,667

b.

Explanation of Solution

Increasing capacity

“Yes”, HAL should hire the contractor if the capacity is increased to 850 computers at a cost of 5000.

Reason

From the LINDO output, the dual price in row 2 is 133.333.

When the capacity is increased to 850 computers, then the profit should be increased by 850(133.333).

This means the profit value should be greater than 5000.

Hence the capacity should be increased and here the allowable increase is 100.

Hence HAL should hire the contractor in order to increase the capacity.

c.

Explanation of Solution

Profit

The new optimum solution value is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, the reduced cost for XLV is 33.333.

Hence the profit of VAX can be increased by 33.333 in order to produce VAXes in Los Angeles.

d.

Explanation of Solution

Extra labour cost

Let L be the number of labour hours.

Here the labour is purchased at a cost of 20 per hour.

Here the Key value is 313.333.

Hence the extra labour cost = 313.333 + 20 = 333.33

Want to see more full solutions like this?

Subscribe now to access step-by-step solutions to millions of textbook problems written by subject matter experts!

Answer 5

Expert Solution & Answer

Answer 6

Expert Solution & Answer

Answer 7

Chapter 5, Problem 1RP

a.

Explanation of Solution

Profit

Let XNP is the number of personal computers produced in New York, XLP is the number of personal computers produced in Los Angeles, XNV is the number VAXes in New York and XLV is the number of VAXes in Los Angeles and L is the labour hours.

The new optimum solution value or profit is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, here the old optimum value is 1,360,000.

Hence the new value is:

New value = 1,360,000 - 1000 (313.333) = 1,046,667

b.

Explanation of Solution

Increasing capacity

“Yes”, HAL should hire the contractor if the capacity is increased to 850 computers at a cost of 5000.

Reason

From the LINDO output, the dual price in row 2 is 133.333.

When the capacity is increased to 850 computers, then the profit should be increased by 850(133.333).

This means the profit value should be greater than 5000.

Hence the capacity should be increased and here the allowable increase is 100.

Hence HAL should hire the contractor in order to increase the capacity.

c.

Explanation of Solution

Profit

The new optimum solution value is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, the reduced cost for XLV is 33.333.

Hence the profit of VAX can be increased by 33.333 in order to produce VAXes in Los Angeles.

d.

Explanation of Solution

Extra labour cost

Let L be the number of labour hours.

Here the labour is purchased at a cost of 20 per hour.

Here the Key value is 313.333.

Hence the extra labour cost = 313.333 + 20 = 333.33

Answer 8

Chapter 5, Problem 1RP

a.

Explanation of Solution

Profit

Let XNP is the number of personal computers produced in New York, XLP is the number of personal computers produced in Los Angeles, XNV is the number VAXes in New York and XLV is the number of VAXes in Los Angeles and L is the labour hours.

The new optimum solution value or profit is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, here the old optimum value is 1,360,000.

Hence the new value is:

New value = 1,360,000 - 1000 (313.333) = 1,046,667

Answer 9

Chapter 5, Problem 1RP

a.

Explanation of Solution

Profit

Let XNP is the number of personal computers produced in New York, XLP is the number of personal computers produced in Los Angeles, XNV is the number VAXes in New York and XLV is the number of VAXes in Los Angeles and L is the labour hours.

The new optimum solution value or profit is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, here the old optimum value is 1,360,000.

Hence the new value is:

New value = 1,360,000 - 1000 (313.333) = 1,046,667

Answer 10

b.

Explanation of Solution

Increasing capacity

“Yes”, HAL should hire the contractor if the capacity is increased to 850 computers at a cost of 5000.

Reason

From the LINDO output, the dual price in row 2 is 133.333.

When the capacity is increased to 850 computers, then the profit should be increased by 850(133.333).

This means the profit value should be greater than 5000.

Hence the capacity should be increased and here the allowable increase is 100.

Hence HAL should hire the contractor in order to increase the capacity.

Answer 11

b.

Explanation of Solution

Increasing capacity

“Yes”, HAL should hire the contractor if the capacity is increased to 850 computers at a cost of 5000.

Reason

From the LINDO output, the dual price in row 2 is 133.333.

When the capacity is increased to 850 computers, then the profit should be increased by 850(133.333).

This means the profit value should be greater than 5000.

Hence the capacity should be increased and here the allowable increase is 100.

Hence HAL should hire the contractor in order to increase the capacity.

Answer 12

c.

Explanation of Solution

Profit

The new optimum solution value is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, the reduced cost for XLV is 33.333.

Hence the profit of VAX can be increased by 33.333 in order to produce VAXes in Los Angeles.

Answer 13

c.

Explanation of Solution

Profit

The new optimum solution value is calculated by the given formula:
New value = Old value – (Key column value × Key row value) / Key value

The key row value can be calculated by the given formula:

Key row value = Current key row value / Key element value

From the LINDO output, the reduced cost for XLV is 33.333.

Hence the profit of VAX can be increased by 33.333 in order to produce VAXes in Los Angeles.

Answer 14

d.

Explanation of Solution

Extra labour cost

Let L be the number of labour hours.

Here the labour is purchased at a cost of 20 per hour.

Here the Key value is 313.333.

Hence the extra labour cost = 313.333 + 20 = 333.33

Answer 15

d.

Explanation of Solution

Extra labour cost

Let L be the number of labour hours.

Here the labour is purchased at a cost of 20 per hour.

Here the Key value is 313.333.

Hence the extra labour cost = 313.333 + 20 = 333.33

Answer 16

Ch. 5.1 - Prob. 1P Ch. 5.1 - Prob. 2P Ch. 5.1 - Prob. 3P Ch. 5.1 - Prob. 4P Ch. 5.1 - Prob. 5P Ch. 5.2 - Prob. 1P Ch. 5.2 - Prob. 2P Ch. 5.2 - Prob. 3P Ch. 5.2 - Prob. 4P Ch. 5.2 - Prob. 5P

Concept explainers

Explanation of Solution

Explanation of Solution

Explanation of Solution

Explanation of Solution

Extra labour cost

Let L be the number of labour hours.

Here the labour is purchased at a cost of 20 per hour.

Here the Key value is 313.333.

Hence the extra labour cost = 313.333 + 20 = 333.33

Want to see more full solutions like this?

Chapter 5 Solutions

Concept explainers

Explanation of Solution

Explanation of Solution

Explanation of Solution

Explanation of Solution

Extra labour cost Let L be the number of labour hours. Here the labour is purchased at a cost of 20 per hour. Here the Key value is 313.333. Hence the extra labour cost = 313.333 + 20 = 333.33

Want to see more full solutions like this?

Chapter 5 Solutions

Extra labour cost

Let L be the number of labour hours.

Here the labour is purchased at a cost of 20 per hour.

Here the Key value is 313.333.

Hence the extra labour cost = 313.333 + 20 = 333.33