Questions
If you prove by strong induction a statement of the form ∀ n ≥ 1P(n), the...

If you prove by strong induction a statement of the form ∀ n ≥ 1P(n), the inductive step proves the following implications (multiple correct answers are possible):

a) (P(1) ∧ P(2)) => P(3)

b) (P(1) ∧ P(2) ∧ P(3)) => P(4)

c) P(1) => P(2)

In: Advanced Math

This assignment requires using the Excel add-in called Solver. Sam manufacturing company produces two types of...

This assignment requires using the Excel add-in called Solver.

Sam manufacturing company produces two types of tires: Economy tires and Premium tires. The manufacturing time and the profit contribution per tire are given in the following table.

Answer the following assuming that the company is interested in maximizing the total profit contribution.

  1. What is the linear programming model for this problem?
  2. Develop a spreadsheet model and find the optimal solution using Excel Solver. How many tires of each model should Gatson manufacture?
  3. What is the total profit contribution Gatson can earn with the optimal production quantities?

Operation

Manufacturing Time (Hours)

Time Available

Economy tires

Premium tires

Hours

Material Preparation

4/3

1/2

600

Tire Building

4/5

1

650

Curing

1/2

2/4

580

Final Inspection

1/5

1/3

120

Profit/Tire

$12

$10

In: Statistics and Probability

4 parts following these instructions Find the critical numbers for f and the open intervals on...

4 parts following these instructions

Find the critical numbers for f and the open intervals on which f is increasing (decreasing)

For the first question, your answer should be a comma-separated list of x values or the word "none". For the other two, your answer should either be a single interval, such as (0,1), a comma-separated list of intervals, such as (-inf, 2), (3,4), or the word "none".

answeres needed for each part

1.   The critical numbers for f are
2.   f is increasing on the intervals
3.   f is decreasing on the intervals

part 1)

Let f(x)=18+3x−x^2

part 2)

let f(x)= 5+2x-x^3

part 3)

let f(x)=6x-6

part 4)

let f(x)= 6x^2-8x^4

In: Math

Descartes' Rule of signs Use Descartes' Rule positive and how of Signs to determine how many...

Descartes' Rule of signs Use Descartes' Rule positive and how of Signs to determine how many negative real zeros of the polynomial can have. Then determine the possible total number of real zeros.

P(x) = x^3 - x^2 - x - 3

P(x) = 2x^3 - x^2 + 4x -7

P(x) = 2x^6 + 5x^4 - x^3 -5x -1

P(x) = x^4 + x^3 + x^2 + x + 12

P(x) = x^5 + 4x^3 - x^2 + 6x

P(x) = x^8 - x^5 + x^4 - x^3 + x^2 - x + 1

*** Please explain to me very detaily***

Thank you very much.

In: Math

1. a) Calculate the volume of 2.00 X 10^-3 M SCN^- required to prepare 50 mL...

1. a) Calculate the volume of 2.00 X 10^-3 M SCN^- required to prepare 50 mL of 2.00 X 10^-4 M SCN^-.

b) Calculate [FeSCN^2+] for each standard solution:

Sample ID 2.00 X 10^-4 M SCN^- (mL) (limiting reagent) H2O (mL) 0.200 M Fe(NO3)3 (mL) (excess reagent)
1 (blank) 0 9.00 1.00
2 1.00 8.00 1.00
3 3.00 6.00 1.00
4 5.00 4.00 1.00
5 7.00 2.00 1.00
6 9.00 0 1.00

Assume that all SCN^- ions react (mol SCN^- = mol FeSCN^2+ ). Thus the calculation of [FeSCN^2+] is: mol FeSCN^2+ / L of total solution.

In: Chemistry

Write as a script in the editor window of Matlab: Concession stand. Write a program, ConcessionStand.m,...

Write as a script in the editor window of Matlab:

Concession stand. Write a program, ConcessionStand.m, that uses vector-matrix multiplication to tabulate and display the cost of each of the following orders. Assume that a hot dog costs $3.00, a brat costs $3.50, and a Coke costs $2.50.

----------------------------------------------------

  hot dogs brats cokes

order 1    2 1 3

order 2 1 0 2

order 3 2 2 2

order 4 0 5 1

In: Computer Science

In Java!! Problem 2 – Compute the sum of the series (19%) The natural logarithm of...

In Java!!

Problem 2 – Compute the sum of the series (19%)

The natural logarithm of 2, ln(2), is an irrational number, and can be calculated by using the following series:

1 - 1/2 + 1/3 - 1/4 + 1/5 - 1/6 + 1/7 - 1/8 + ... 1/n

The result is an approximation of ln(2). The result is more accurate when the number n goes larger.
Compute the natural logarithm of 2, by adding up to n terms in the series, where n is a positive integer and input by user.

Requirements:

  1. Use either for or while loop to display the number pattern.

In: Computer Science

1. Make your own example of a 5-by-3 matrix that is in echelon row but do...

1. Make your own example of a 5-by-3 matrix that is in echelon row but do not reduce row echelon form.
2. Repeat for a 2-by-6 matrix
3. Make a 4-by-4 rref matrix whose first column contains only zeros

In: Math

1. In 3 to 4 sentences, come up with your own personal ethical principle/philosophy which upholds...

1. In 3 to 4 sentences, come up with your own personal ethical principle/philosophy
which upholds over the years.
2. What other ethical principle/philosophy you want to embrace as ypu grow older?
State it in 2 to 4 sentences.

In: Economics

1)Why we want to choose 1-2 heat exchange 2) Benefits of using many tubes in the heat exchange


1)Why we want to choose 1-2 heat exchange
2) Benefits of using many tubes in the heat exchange
3) material use for tube
4)shell tube
5) why we use 1 inch two pass
6) the length of tube we use is 6ft
7)U tube - Coose BEU and AEU
8)tube sheet
9) buffle

In: Mechanical Engineering