Questions
1. When one fails to act according to the contractual terms, one has committed a      ...

1. When one fails to act according to the contractual terms, one has committed a

      _________.

2. An express contract ---------------------------------------------------unjust enrichment.

3. Be sure that your contract does not contain any ____________________ or

     ____________ terms.

4. An ___________________________ is a transfer of contractual rights to a third party.

5. To protect minors, the law treats them as a class lacking

     ___________________________________________________ .

6. An agreement signed by an intoxicated person or a minor is

     _________________________________________________. (void OR voidable)

7. Ken has a mental disorder. His contracts are _____________________.

     A court will appoint a ______________________________ for him.

8. Barey had consumed a keg of whiskey by 9pm, May 7, 2008.   Frank orally offered

     Barey his bike for $900; it will be available May 10, 2009. Barey orally accepted.

     This contract

     _______________________________________________

     the ________________________________________ (law).

9. _______________________________________ is active concealment of important

     facts.

10. Oral contracts can be valid. However, you should put certain agreements in

       ____________, in accordance with The __________________of_______________.

       Four (4) of those contracts

       are:------------------------------------------------------------------------------------ .

11. Registrable marks categorized along a spectrum of----------------------------------------.

12. If a business pays someone to create the work, the copyright runs for --------- years

      from creation.

13. When secret business information is----------------------------, it loses the protection it

      had while secret.

14. U.S. district courts have -------------------------------- over SEC violations.

15. Parties may make contracts as they choose. No requirement that they

      are --------------, ------------, ----------------------or -----------------------------------.


In: Operations Management

Among drivers who have had a car crash in the last year, 130 were randomly selected...

Among drivers who have had a car crash in the last year, 130 were randomly selected and categorized by age, with the results listed in the table below. Age Under 25 25-44 45-64 Over 64 Drivers

Age Under 25 25-44 45-64 Over 64
Drivers 52 31 17 30

If all ages have the same crash rate, we would expect (because of the age distribution of licensed drivers) the given categories to have 16%, 44%, 27%, 13% of the subjects, respectively. At the 0.025 significance level, test the claim that the distribution of crashes conforms to the distribution of ages

The test statistic is

χ2=

The p-value is

The conclusion is A. There is sufficient evidence to warrant the rejection of the claim that the distribution of crashes conforms to the distibuion of ages.

B. There is not sufficient evidence to warrant the rejection of the claim that the distribution of crashes conforms to the distibuion of ages.

In: Statistics and Probability

A number is a Universal Product Code (UPC) if its last digit agrees with the following...

A number is a Universal Product Code (UPC) if its last digit agrees with the following computations:

• The sum of the odd position digits (not including the last) is M. That is we add the first digit to the third digit to the fifth digit etc.

• The sum of the even position digits (not including the last) is N. •

c = (3M + N)%10.

• If c = 0 then the check digit is 0.

• If c 6= 0, then the check digit is 10 − c.

(a) Check whenever 1928467 is a UPC.

(b) Suppose you are given a 7 digit number which is a UPC. Prove that if a mistake is made when scanning the number, causing one digit to be read incorrectly, then you will be able to tell that an error has been made. Hint: use results from question 2.

(c) Find an example of two 7-digit UPCs that have equal last digits, and disagree with each other at exactly two of the other digits numbers.

An example with number 1231242.

1) you add all odd-positioned digits except the last one:

M=1+3+2=6

2) add all even positioned digits not including the last one:

N=2+1+4=7

3) c=(3M+N)%10=(6*3+7)%10=5

4) the check digit is 10-5=5

So 1231242 is not an UPC.

However if we change the last digit to be 5, then it will be UPC. That is 1231245 is a UPC

In: Advanced Math

The synchronous generator or alternator is an electrical machine that converts the mechanical power from a...

The synchronous generator or alternator is an electrical machine that converts the mechanical power
from a prime mover into an AC electrical power at a particular voltage and frequency.
The synchronous motor always runs at a constant speed called synchronous speed. A three phase, 8
pole, synchronous Generator is coupled to a diesel engine running at 500 rpm. It supplies an induction
motor which has a full load speed of 1440 rpm. Find the percentage slip and number of poles of the
induction motor

In: Electrical Engineering

For a given CPU, the cycle latency for a set of operations are given as follows:...

For a given CPU, the cycle latency for a set of operations are given as follows:

Addition: 4

Subtraction: 8

Multiplication: 64

Division: 80

If the clock of this CPU runs at 3GHz, find the following

How many operations of each of the list above can this CPU perform in 5 minutes?

If we have a set of operations that contains 10^9 of each operation in the list in part 1, compute the required time in seconds to execute the set. Please explain the formula used.

In: Computer Science

A group of seven people are attending the movies together. (a) Two of the seven insist...

A group of seven people are attending the movies together.

(a)

Two of the seven insist on sitting side-by-side. In how many ways can the seven be seated together in a row?

(b)

Two of the people do not like each other and do not want to sit side-by-side. Now how many ways can the seven be seated together in a row?

In: Statistics and Probability

Ages Number of students 15-18 5 19-22 6 23-26 3 27-30 9 31-34 9 35-38 6...

Ages Number of students
15-18 5
19-22 6
23-26 3
27-30 9
31-34 9
35-38 6


Find the relative frequency for the class with lower class limit 19

Relative Frequency = %

Give your answer as a percent, rounded to two decimal places

A Frequency Distribution Table using data
This list of 16 random numbers has been sorted:

22
29
34
34
35
40
43
50
50
50
51
53
54
55
56
56

Fill in this table with the frequencies as whole numbers and the relative frequencies as decimals with 4 decimal places for the relative frequencies. Remember: relative frequencies are between 0.0 and 1.0

(This problem does not accept fractions.)

Class Frequency Rel.Freq
20-29
30-39
40-49
50-59

Complete the table.

Ages Number of students Cumulative Frequency
15-18 3
19-22 3
23-26 4
27-30 2
31-34 8
35-38 2

In a student survey, fifty-two part-time students were asked how many courses they were taking this term. The (incomplete) results are shown below:

Please round your answer to 4 decimal places for the Relative Frequency if possible.

# of Courses Frequency Relative Frequency Cumulative Frequency
1 18
2 0.3077 34
3 18 0.3462 52

What percent of students take exactly one courses? %

50 part-time students were asked how many courses they were taking this term. The (incomplete) results are shown below:

# of Courses Frequency Relative Frequency Cumulative Frequency
1 13 0.26
2 24
3

a. Complete the table.

b. What percent of students take exactly two courses? %

70 adults with gum disease were asked the number of times per week they used to floss before their diagnoses. The (incomplete) results are shown below:

# of times floss per week Frequency Relative Frequency Cumulative Frequency
0 0.1 7
1 10 0.1429 17
2 4 0.0571 21
3 9 30
4 11 0.1571
5 9 0.1286 50
6 13 0.1857 63
7 7 0.1 70

a. Complete the table (Use 4 decimal places when applicable)

b. What is the cumulative relative frequency for flossing 1 time per week? %

In: Statistics and Probability

The following set of seven jobs is to be processed through two work centers at George?...

The following set of seven jobs is to be processed through two work centers at George? Heinrich's printing company. The sequence is first? printing, then binding. Processing time at each of the work centers is shown in the following? table:

Job Printing (hours) Binding(hours)
T 12 4
U 8 11
V 5 14
W 6 2
X 9 10
Y 3 1
Z 7 13

a-b) Using? Johnson's rule for? 2-machine scheduling, the sequence? is:

Scheduled Order

Job

1.____

2. ____

3. ____

4.____

5.____

6.____

7.____



?c) For the schedule developed using? Johnson's rule, the total length of time taken to complete the seven printing and binding jobs? (including binding)? = ______ hours ?(enter your response as a whole? number).

?d) The idle time in the binding shop based on the sequence developed using ?Johnson's rule = ______ hours (enter your response as a whole? number).

?

e) By splitting Job V in? half, the binding? machine's idle time would be cut by ______ hour(s)?
??(enter your response rounded to one decimal? place).

In: Operations Management

Exercise 12-16 Identification of Relevant Costs [LO12-1] Bill has just returned from a duck hunting trip....

Exercise 12-16 Identification of Relevant Costs [LO12-1]

Bill has just returned from a duck hunting trip. He brought home eight ducks. Bill’s friend, John, disapproves of duck hunting, and to discourage Bill from further hunting, John presented him with the following cost estimate per duck:

Camper and equipment:
Cost, $20,000; usable for eight seasons; 14 hunting trips per season $ 179
Travel expense (pickup truck):
100 miles at $0.44 per mile (gas, oil, and tires—$0.30 per mile; depreciation and insurance—$0.14 per mile) 44
Shotgun shells (two boxes per hunting trip) 30
Boat:
Cost, $2,160, usable for eight seasons; 14 hunting trips per season 19
Hunting license:
Cost, $70 for the season; 14 hunting trips per season 5
Money lost playing poker:
Loss, $30 (Bill plays poker every weekend whether he goes hunting or stays at home) 30
Bottle of whiskey:
Cost, $15 per hunting trip (used to ward off the cold) 15
Total cost $ 322
Cost per duck ($322 ÷ 8 ducks) $ 40

  

Required:

1. Assuming the duck hunting trip Bill has just completed is typical, what costs are relevant to a decision as to whether Bill should go duck hunting again this season?

2. Suppose Bill gets lucky on his next hunting trip and shoots 14 ducks using the same amount of shotgun shells he used on his previous hunting trip to bag 8 ducks. How much would it have cost him to shoot the last six ducks?

In: Accounting

Problem 3-3 A review of the ledger of Bonita Company at December 31, 2017, produces the...

Problem 3-3 A review of the ledger of Bonita Company at December 31, 2017, produces the following data pertaining to the preparation of annual adjusting entries. 1. Salaries and Wages Payable $0. There are eight employees. Salaries and wages are paid every Friday for the current week. Five employees receive $800 each per week, and three employees earn $550 each per week. December 31 is a Tuesday. Employees do not work weekends. All employees worked the last 2 days of December. 2. Unearned Rent Revenue $414,960. The company began subleasing office space in its new building on November 1. Each tenant is required to make a $5,720 security deposit that is not refundable until occupancy is terminated. At December 31, the company had the following rental contracts that are paid in full for the entire term of the lease. Date Term (in months) Monthly Rent Number of Leases Nov. 1 6 $6,700 5 Dec. 1 6 $6,770 4 3. Prepaid Advertising $15,600. This balance consists of payments on two advertising contracts. The contracts provide for monthly advertising in two trade magazines. The terms of the contracts are as shown below. Contract Date Amount Number of Magazine Issues A650 May 1 $7,200 12 B974 Oct. 1 8,400 24 The first advertisement runs in the month in which the contract is signed. 4. Notes Payable $58,300. This balance consists of a note for one year at an annual interest rate of 12%, dated June 1.

In: Accounting