Decorative Doors, Inc. produces two types of doors, interior and exterior. The company’s simple costing system has two direct-cost categories (materials and labor) and one indirect-cost pool. The simple costing system allocates indirect costs on the basis of machine-hours. The owners are curious about how an ABC system would affect their product costing decisions. After analyzing the indirect-cost pool for Decorative Doors, the owners identify five activities as generating indirect costs: production scheduling, material handling, machine setup, assembly, and inspection. Decorative Doors collected the following data related to the indirect-cost activities: Activity Activity cost Activity allocation base Production scheduling $135,000 Production runs Material handling $ 67,500 Material moves Machine setup $ 37,500 Machine setups Assembly $ 90,000 Machine-hours Inspection $120,000 Number of inspections Total indirect costs Decorative Doors collected the following data for each door model related to the indirect-cost activities: Interior doors Exterior doors Production runs 40 60 Material moves 275 400 Machine setups 50 75 Machine-hours 4,000 8,000 Number of inspections 275 125 How much more overhead is allocated to interior doors if Decorative Doors changes its costing system from the existing simple system to activity-based costing?

Group of answer choices $120,000 $143,007.52 $ 6,992.48 $59,000

) A researcher recruited 2100 men in his research and followed up every year for 4 years to find out the incidence rate of respiratory disease.

After 1 year, there was not a new diagnosis of respiratory disease, and 100 lost to follow up,

After 2 years, found one new case of respiratory disease and 99 lost to follow up,

After 3 years, found 7 new cases of respiratory diseases and seven hundred ninety three lost to follow up.

After 4 years, found eight new cases of respiratory diseases and three hundred ninety two lost to follow up.

Calculate the incidence rate of respiratory disease

(**new cases of respiratory disease and men lost to follow up were disease-free for six months) ** and contribute ½ years to the denominator)

Program Specifications:

PART ONE:

The client would like a program that inputs a user's first and last name. The program will also input the user's height and weight.

The program will output the following for the input data. (assuming the input was Dennis, Hunchuck, 6.0, 220.0)

You can assume that the user runs 1 mile per day. The user loses 1/2 pound for each day he or she runs. You can ask the user how many days he or she went running.   

PART TWO:

You can assume a stool is 1.5 feet high. You can assume a chair is 3.4 feet high. You will output how tall or high would a person be if they stood on 3 stools that are balancing on top of two chairs.

Hello Dennis Hunchuck.

Your weight is 220.0.  

Your height is 6.0.

Based on your exercise you should now weigh 999

If you balance on the stools and chairs you would be 999 feet high.

[INPUT: first name, last name, height, weight, and the number of days he or she went running.]

SUBMISSION:

You are to write a Python Source Document(s).
You are to write a design tool (you pick which tool).

You are to attach to this thread your source document.
You are to attach to this thread your source code document.

Note: Comments within your source code is not a design tool.

Suppose you are given an integer c and an array, A, indexed from 1 to n, of n integers in the range from 0 to 5n (possibly with duplicates). i.e. 0 <= A[i ] <= 5n " I = {1, .., n}.

a.) Write an efficient algorithm that runs in O(n) time in a pseudo code for determining if there are two integers, A[i] and A[j], in A whose sum is c, i.e. c = A[i] + A[j], for 1 <= i < j <= n. Your algorithm should return a set of any pair of those indices (i , j). If there were no such integers, return (0, 0).

b.) Implement your algorithm of Q7 either in Python programming language where A[1:10] = [30, 25, 10, 50, 35, 45, 40, 5, 15, 20] and c = 40.

C Program: create a mini calculator with the following usage (using getopt to parse the command line arguments)

Usage: minicalc [-a num] [-m num] [-x] value

1. The variable value is the starting value.
2. Value should be validated to be an integer between 1 and 50 inclusive. Error message and usage shown if not.
3. For the -m option num should be a positive integer between 1 and 10 inclusive.
4. For the -a option num should be a positive integer between 1 and 500 inclusive.
5. -a adds num to value. -m multiplies value by num. -x squares value. (Note: no num is needed.)
6. Output should have exactly 2 decimal places no matter what the starting values are.
7. If -x is included, it is executed first. If -m is included it would be next. The -a would be executed last.
8. There will be at most one of each option, if there are more than one you can use either of the options in the calculation.
9. There should be no user input while the program is running. It runs in full from the command line.

Using descriptive statistics what does the following data tell you about major league base ball players at bat, home runs, number of hits, and number of runs scored?

Carla Vista Corporation acquired new equipment at a cost of $109,000 plus 7% provincial sales tax and 4% GST. (GST is a recoverable tax.) The company paid $1,880 to transport the equipment to its plant. The site where the equipment was to be placed was not yet ready and Carla Vista Corporation spent another $590 for one month’s storage costs. When installed, $210 in labour and $200 of materials were used to adjust and calibrate the machine to the company’s exact specifications. The units produced in the trial runs were subsequently sold to employees for $570. During the first two months of production, the equipment was used at only 44% of its capacity. Labour costs of $4,100 and material costs of $1,500 were incurred in this production, while the units sold generated $5,900 of sales. Carla Vista paid an engineering consulting firm $11,100 for its services in recommending the specific equipment to purchase and for help during the calibration phase. Borrowing costs of $800 were incurred because of the one-month delay in installation.

Determine the capitalized cost of the equipment.

A table tennis match is played between Jack and Rose. The winner of the match is the one who first wins 4 games in total, and in any game the winner is the one who first scores 11 points. Note that in an individual game, if the score is 10 to 10, the game goes into extra play (called deuce) until one player has gained a lead of 2 points. Let p be the probability that Rose wins a point in any single round of serve, and assume that different rounds in all games are independent. (i) How many games can there be at most before a match winner appears? (ii) In a given individual game, what is the probability that the game runs into the deuce stage? (iii) Suppose that p = 0.6. Compute the probability that Rose wins the match? (iv) As a function of p, let F(p) be the probability that the match ends with a maximal number of games. For what value(s) of p is F(p) largest? Justify your answer and compute the resulting probability.

Question 1

A camera is located 3km away from the entrance gate of a port to count the number of incoming trucks. Trucks that have passed the camera but have not passed the gate are considered to be in the queueing system, in which some trucks are waiting to be serviced by the gate and the other trucks are being serviced by the gate. If truck A passes the camera before truck B, it will pass the gate no later than truck B (first-come-first serve). If truck A passes the camera later than truck B, it will pass the gate no earlier than truck B. Suppose the port does not work at mid-night, and the gate opens at 7:00am. The cumulative numbers of trucks that have passed the camera and the gate at different times of a day are shown in the table below. For brevity, assume trucks pass the camera and the gate only at 6:00, 6:10, 6:20, etc. That is, suppose that in the table below 5 trucks passed the camera exactly at 6:10, and 10 trucks pass the gate exactly at 7:10.

Table Q1-1. Cumulative numbers of trucks that have passed the camera and the gate

Q1.1: Calculate the average flow rate per hour of the system for the three hours from 6:00am to 8:59:59am.

Q1.2: (You can use software tools, e.g., Microsoft Excel, to help answer this question.) Calculate the average flow time of all flow units.

Q1.3: (You can use software tools, e.g., Microsoft Excel, to help answer this question.) Calculate the average inventory of the system from 6:00am to 8:59:59am, that is, the average number of trucks in the system at 6:00:01, 6:10:01, 6:20:01, 6:30:01, 6:40:01, … 8:40:01, 8:50:01.