Exam 16: The Nature of Mathematical Systems

arrow
  • Select Tags
search iconSearch Question
flashcardsStudy Flashcards
  • Select Tags

Solve the system by the addition method. ​ Solve the system by the addition method. ​   ​

Free
(Multiple Choice)
4.8/5
(33)
Correct Answer:
Verified

A

Solve the system by the Gauss-Jordan method. ​ Solve the system by the Gauss-Jordan method. ​

Free
(Essay)
4.8/5
(40)
Correct Answer:
Verified

An after-shave lotion is 50% alcohol. If you have 4 fluid ounces of the lotion, how much water must be added to reduce the mixture to 10% alcohol? ​

Free
(Multiple Choice)
4.8/5
(42)
Correct Answer:
Verified

B

Solve the system by the Gauss-Jordan method. ​ Solve the system by the Gauss-Jordan method. ​   ​

(Multiple Choice)
4.7/5
(38)

Solve the system by the Gauss-Jordan method. ​ Solve the system by the Gauss-Jordan method. ​

(Essay)
4.7/5
(42)

Given the matrix, perform elementary row operation to obtain a 1 in the row 1, column 1 position. ​ Given the matrix, perform elementary row operation to obtain a 1 in the row 1, column 1 position. ​

(Short Answer)
4.8/5
(40)

An after-shave lotion is 40% alcohol. If you have 15 fluid ounces of the lotion, how much water must be added to reduce the mixture to 30% alcohol? ​ __________ ounces of water

(Short Answer)
4.8/5
(42)

Solve the system by graphing. ​ Solve the system by graphing. ​   ​   ​Solve the system by graphing. ​   ​   ​

(Multiple Choice)
4.8/5
(37)

Decide which of the points below is a feasible solution for the given constraints. ​ Decide which of the points below is a feasible solution for the given constraints. ​   ​

(Multiple Choice)
5.0/5
(43)

The Thompson Company manufactures two industrial products, standard ($55 profit per item) and economy ($25 profit per item). These items are built using machine time and manual labor. The standard product requires 4 hr of machine time and 3 hr of manual labor. The economy model requires 4 hr of machine time and no manual labor. If the week's supply of manual labor is limited to 600 hr and machine time to 12,000 hr, how much of each type of product should be produced each week to maximize the profit? ​ __________ standard models and __________ economy models.

(Essay)
4.8/5
(43)

If row 7 of a matrix [A] is multiplied by 4 and then added to row 4 of [A], then the correct notation is *Row (4,[A],7,4). Decide whether the statement is true or false. ​

(True/False)
4.8/5
(42)

Solve the system by the Gauss-Jordan method. ​ Solve the system by the Gauss-Jordan method. ​

(Essay)
4.9/5
(31)

If row 5 of a matrix [C] is multiplied by -3 and then added to row 6 of [C], then the correct notation is Row+(-3,[C],6,5). Decide whether the statement is true or false.

(True/False)
4.7/5
(32)

A collection of coins has a value of $4.12. There is the same number of nickels and dimes but four fewer pennies than nickels or dimes. How many pennies are in the collection if there are 74 coins? ​

(Multiple Choice)
4.8/5
(33)

A plane with a tail wind makes its 1,440-mile flight in 4 hours. The return flight against the wind takes a half hour longer. What is the wind speed? Round to one decimal place, if required. ​ __________ mph

(Short Answer)
4.9/5
(37)

The Thompson Company manufactures two industrial products, standard ($45 profit per item) and economy ($30 profit per item). These items are built using machine time and manual labor. The standard product requires 2 hr of machine time and 1 hr of manual labor. The economy model requires 2 hr of machine time and no manual labor. If the week's supply of manual labor is limited to 900 hr and machine time to 9,000 hr, how much of each type of product should be produced each week to maximize the profit? ​

(Multiple Choice)
4.9/5
(33)

Find the matrix [A]([B] + [C]), if ​ Find the matrix [A]([B] + [C]), if ​   , ​   , and ​   ​ , ​ Find the matrix [A]([B] + [C]), if ​   , ​   , and ​   ​ , and ​ Find the matrix [A]([B] + [C]), if ​   , ​   , and ​   ​

(Essay)
4.7/5
(41)

Find the product [ A ][ B ], if ​ Find the product [ A ][ B ], if ​   ​ ​ ​ ​

(Multiple Choice)
4.9/5
(36)

Write a linear programming model, including the objective function and the set of constraints for the following problem. DO NOT SOLVE, but be sure to define all your variables. ​ Brown Bros., Inc., is an investment company doing an analysis of the pension fund for a certain company. The fund has a maximum of $10 million to invest in two places: no more than $8 million in stocks yielding 12%, and at least $2 million in long-term bonds yielding 9%. The stock-to-bond investment ratio cannot be more than 2 to 1. How should Brown Bros. advise its client so that the investments yield the maximum yearly return? ​ DENOTE: ​ X = amount invested in stock (in millions of dollars) Y = amount invested in bonds (in millions of dollars) ​

(Multiple Choice)
4.9/5
(37)

Solve the system by solving the corresponding matrix equation with an inverse. ​ Solve the system by solving the corresponding matrix equation with an inverse. ​   ​ ​ ​ ​

(Multiple Choice)
4.8/5
(42)
Showing 1 - 20 of 97
close modal

Filters

  • Essay(0)
  • Multiple Choice(0)
  • Short Answer(0)
  • True False(0)
  • Matching(0)