A certain grade of steel is graded according to the following condition: Hardness must be greater than 40 Carbon contents must be less than 0.8 Tensile strength must be greater than 5000 The grades are as follows: Grade is 10 if all the three conditions are met. Grade is 9 if conditions 1 and 2 are met. Grade is 8 if conditions 2 and 3 are met. Grade is 7 if conditions 1 and 3 are met. Grade is 6 if only one condition is met. Grade is 5 if none of the conditions are met. Write a C++ program which will require user to give values of hardness, carbon content and tensile strength of the steel under consideration then determine the grade of steel and outputs the grade of the stee

A certain grade of steel is graded according to the following condition: Hardness must be greater than 40 Carbon contents must be less than 0.8 Tensile strength must be greater than 5000 The grades are as follows: Grade is 10 if all the three conditions are met. Grade is 9 if conditions 1 and 2 are met. Grade is 8 if conditions 2 and 3 are met. Grade is 7 if conditions 1 and 3 are met. Grade is 6 if only one condition is met. Grade is 5 if none of the conditions are met. Write a C++ program which will require user to give values of hardness, carbon content and tensile strength of the steel under consideration then determine the grade of steel and outputs the grade of the stee

Operations Research : Applications and Algorithms

4th Edition

ISBN:9780534380588

Author:Wayne L. Winston

Publisher:Wayne L. Winston

Chapter15: Deterministic Eoq Inventory Models

Section15.4: The Continuous Rate Eoq Model

Problem 4P

See similar textbooks

Similar questions

Problem 5. An Electricity board charges the following rates mentioned in the table for the use of electricity. All users are charged Taka 50 as a meter charge for every month. If any user wants to change/replace his meter, he will be charged taka 2000. The monthly bill will be generated based on ● Customer Category ● Consumed Units ● Phase ● For Category 3 and 5 along with other parameters, you need to also consider flat rate, peak time, and off-peak time. Take input from the user, how many units were consumed during flat rate, peak, or off-peak time. ● Meter Charge Write a program to read the name of the user, Customer Category, Phase, number of units consumed and print out the monthly bill. Note that ● Phase, flat rate, peak time and off-peak time will be appeared based on the customer category. ● The monthly bill will be calculated following the number of Days in a month
. Employees of a certain firm are paid on hourly basis at the end of each week. If an employee works up to 40hrs, the employee is paid 6 GHS and 7 GHS per hour for a male and female respectively. If an employee works for more than 50 hours then the employee is also paid 2.5 the corresponding regular rate for hours worked in excess of 40. All employees are to pay 10 % of their gross as INCOME TAX and 2.5% towards the NHIS. If an employee has more than 3 children then he or she pays 2 cedis per child in excess of three towards GETFUND. Write a C++ program that can print onto screen the Net Salary of any staff onto screen. NB (NETSALARY is equal to gross salary less all deductions (VAT, NHIS, GETFUND). Write a C++ program and draw a flow chart for a software solution that can solve for the problem above.
2. A safe has 5 locks v, w, y and z; all of which must be unlocked for the safe to open. The keys to the locks are distributed among five executives in the following manner.Mr. A has keys for locks v and x. Mr. B has keys for locks v and y. Mr. C has keys for locks w and y. Mr. D has keys for locks x and z. Mr. E has keys for locks v and z.a) Determine the minimal number of executives required to open the safe.b) Find all the combinations of executives that can open the safe; write and expression f(A, B, C, D, E) which specifies when the safe can be opened as a function of what executives are present.c) Who is the essential executive?
HOMEPRO is a furniture manufacturer which produces two sizes of wood blocks (type A and B) thatare used to make either a table or a chair. A table is made of a type A and a type B wood blocks,while a chair is made of a type A and two type B wood blocks (See Figure 1) A table makes RM 3 profit, and a chair makes RM 5 profit. If M number of type A and Nnumber of type B wood blocks are produced, how many tables and chairs should themanufacturer make to obtain the greatest profit?For example, let M = 12 and N = 12.By making 4 tables (4 type A and 4 type B) and 4 chairs (4 type A and 8 type B), themanufacturer gain profit as follows,Profit = (RM 3) × 4 + (RM 5) × 4 = RM 32.If the manufacturer makes 2 more tables and 1 less chair, the profit will be increased as follows,Profit = (RM 3) × 6 + (RM 5) × 3 = RM 33.Is this the greatest profit? Write a complete C++ program to help the manufacturer determine the greatest profit obtainfrom making tables and chairs with a given number of M type A and…
3. To be eligible to work with the swim team, an employee must have at least two years of experience or have completed CPR training. In cell K3 enter a formula using the IF and OR functions as follows to determine if Tiffany Adams can work with the swim team: a. The IF function should determine if the employee's Years of Experience is greater than or equal to 2 OR if the employee's CPR trained status is "Yes", returning the text Yes if an employee meets one or both of those criteria or the text No if an employee meets neither of those criteria.
Q.3. This problem is known as the Three prisoners problem. Three prisoners, A, B and C, are in separate cells and sentenced to death. The governor has selected one of them at random to be pardoned. The warden knows which one is pardoned, but is not allowed to tell. Prisoner A begs the warden to let him know the identity of one of the others who is going to be executed. If B is to be pardoned, give me C's name. If C is to be pardoned, give me B's name. And if I'm to be pardoned, ip a coin to decide whether to name B or C. The warden tells A that B is to be executed. Then, Prisoner A secretly tells C the news. Prisoner A says that he is pleased because his probability of surviving has gone up from 1/3 to 1/2, as it is now between him and C. Prisoner C says that he is pleased because A still has a chance of 1/3 to be the pardoned one, but his chance has gone up to 2/3. Is the statement of Prisoner A correct? Is the statement of Prisoner C correct? 2
Q. No. 2: Let Σ = {a, b, c}. a. Draw a DFSA that rejects all words for which the last two letters match. b. Draw a DFSA that rejects all words for which the first two letters match.
A vending machine (FSM MOORE MACHINE) sells drinks that costs $1 each. Moreover, we have only 3 types of coins: 50cents, $1 and $2. The objective is to design a state machine that determines when to dispense a can and how much change to return. One rule is that the change will be given before the drink is dispensed. System’s options: 1)entering no money 2) insert 50cents followed by another 50cents => get a drink 3) insert 50cents followed by $1 => receive change => get a drink 4) insert 50cents followed by $2 => receive change => then get a drink 5) insert $1 => get a drink 6) insert $2 => receive change => then get a drink 2 bit encodings for coin inputs (coin in) and outputs (coin out) 0 = “01” 50cents = “10” $1 = “11” 2$ = “00” 1 bit can be used to present dispensed drink = 1 No drink = 0 Make a MOORE stare diagram to accomplish this problem aswell as a state table
A vending machine (FSM MOORE MACHINE) sells drinks that costs $1 each. Moreover, we have only 3 types of coins: 50cents, $1 and $2. The objective is to design a state machine that determines when to dispense a can and how much change to return. One rule is that the change will be given before the drink is dispensed. System’s options: 1)entering no money 2) insert 50cents followed by another 50cents => get a drink 3) insert 50cents followed by $1 => receive change => get a drink 4) insert 50cents followed by $2 => receive change => then get a drink 5) insert $1 => get a drink 6) insert $2 => receive change => then get a drink 2 bit encodings for coin inputs (coin in) and outputs (coin out) 0 = “01” 50cents = “10” $1 = “11” 2$ = “00” Make a MOORE state diagram to accomplish this problem.
Maximum weight = 20The above problem is a 0/1 Knapsack problem. Here there are 7 different objects labelled from A to G. The objective of this problem is to carry the different objects in your bag in such a way such that the profit is maximized. But you have to make sure that your bag does not exceed the maximum weight i.e. the maximum weight that this bag can carry is less than or equal to 15. Remember you can carry an object exactly once. Now it is your job to use Genetic Algorithm to solve this problem. 1. Encode the problem and create an initial population of 4 different chromosomes 2. Think of an appropriate fitness function to this problem and give proper justification. 3. Use the fitness function to calculate the fitness level of all the chromosomes in your population 4. Perform natural selection and select the two fittest chromosomes 5. Use the parents from (4) and perform crossover to get 2 offspring 6. Perform mutation and check the fitness of the final offspring. Comment…
Problem You have a fence post located at the point (x,y) where a goat is tethered by a rope. You also have a house, which is a rectangle with diagonally opposite corners at the points bottom-left: (x1,y1) and top-right: (x2,y2). You want to pick a length of rope that guarantees the goat cannot reach the house. Determine the minimum distance from the fence post to the house, so that you can make sure to use a shorter rope. Recall that the distance formula is: (x2−x1)2+(y2−y1)2 The input consists of a single line containing six space-separated integer values: x, y, x1, y1, x2, and y2. You are guaranteed that x1<x2 and y1<y2, and that (x,y) is strictly outside the axis-aligned rectangle with corners at (x1,y1) and (x2,y2). Return the minimum distance from the goat’s post to the house as a floating-point value from main(). Learning Objectives Be able to create a program with a lesser template. Be able to calculate the min/max of integers. Be able to write a mathematical…
IKEO is a furniture manufacturer which produces two sizes of wood blocks (type A and B) thatare used to make either a table or a chair. A table is made of a type A and a type B wood blocks,while a chair is made of a type A and two type B wood blocks.A table makes RM 3 profit, and a chair makes RM 5 profit. If M number of type A and Nnumber of type B wood blocks are produced, how many tables and chairs should themanufacturer make to obtain the greatest profit?For example, let M = 12 and N = 12.By making 4 tables (4 type A and 4 type B) and 4 chairs (4 type A and 8 type B), themanufacturer gain profit as follows,Profit = (RM 3) × 4 + (RM 5) × 4 = RM 32.If the manufacturer makes 2 more tables and 1 less chair, the profit will be increased as follows,Profit = (RM 3) × 6 + (RM 5) × 3 = RM 33.Is this the greatest profit?Write a complete C++ program to help the manufacturer determine the greatest profit obtainfrom making tables and chairs with a given number of M type A and N type B wood…