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riadik2000 [5.3K]
2 years ago
10

The life cycle for software development includes seven steps, which are identified below. Recall the development life cycle and

list the steps in order from start to finish. Then, choose two steps and explain what occurs during those steps. Use details to support your answer.
Business
1 answer:
lukranit [14]2 years ago
7 0

Answer:

werwerwerwerwerwer

Explanation:

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Mama's Pizza Shoppe borrowed $8,000 at 9% interest on May 1, 2018, with principal and interest due on October 31, 2019. The comp
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Answer:

Explanation:

First, we have to compute the accrued interest amount, then only the adjustment entry would be made.

So,

Accrued interest = (Borrowed amount) × (rate of interest) × (number of months ÷ total number of months in a year)

= $8,000 × 12% × 2 ÷ 12

= $160

The two months is calculated from May 1, 2018 to June 30, 2018

Now, we pass the adjustment entry which is shown below:

Accrued interest expenses A/C Dr

   To Interest payable

(Being adjustment entry of accrued interest is recorded)

5 0
3 years ago
Prepaid Insurance is $23,149. The company has separate insurance policies on its buildings and its motor vehicles. Policy B4564
Lelechka [254]

Answer:

Journal Entry

December 31, 2017

Dr. Insurance Expense-Building $5,170

Cr. Prepaid Insurance-Building $5,170

Dr. Insurance Expense-Motor vehicle $6,816

Cr. Prepaid Insurance-Motor vehicle $6,816

Explanation:

First, we need to calculate the Amount of insurance expense accrued in the year for each insurance

Policy B4564

Insurance expense accrued = Total Insurance amount x Time accrued in the year / Term of Policy

Insurance expense accrued = $15,510 x 1 year / 3 years

Insurance expense accrued = $5,170

Policy A2958

Insurance expense accrued = Total Insurance amount x Time accrued in the year / Term of Policy

Insurance expense accrued = $10,224 x 12 months / 18 months

Insurance expense accrued = $6,816

6 0
3 years ago
In December 2016, Infodeo established its predetermined overhead rate for movies produced during 2017 by using the following cos
max2010maxim [7]

Answer:

$3.6

Explanation:

The computation of the predetermined overhead rate is shown below:

Predetermined overhead rate = (Total estimated manufacturing overhead) ÷ (estimated direct labor costs)

= $1,584,000 ÷ $440,000

= $3.6

It shows a relationship between the estimated manufacturing overhead cost and the estimated direct labor cost so that the correct overhead rate can be computed

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3 years ago
The owner of a camera store is worried that her new employees may help themselves to items from inventory without paying for the
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You're describing a moral hazard
5 0
3 years ago
Read 2 more answers
Assume that there are 5 different issues of sports illustrated, 6 different issues of newsweek, and 3 different issues of time,
Genrish500 [490]

Answer:

a. P(1 Sports illustrated and 3 Newsweek) =  \frac{100}{1001}

b. P(at least 2 Newsweek) = \frac{595}{1001}

We follow these steps to arrive at the answer:

The total number of magazines is 5+6+3 =14

Of these we need to choose 4 books randomly. Since order doesn’t matter here, we use combinations.

There are _{14}C_{4} ways to choose 4 books.  

_{14}C_{4}=\frac{14!}{10!4!} = 1001 ways

1. 1. We need to choose 1 Sports illustrated and 3 newsweeks.

We can choose 1 Sports illustrated from 5 in _{5}C_{1} ways.

_{5}C_{1}=\frac{5!}{4!1!} = 5 ways

We can choose 3 issues of Newsweek in _{6}C_{3} ways.  

_{6}C_{3}=\frac{6!}{3!3!} = 20 ways

So,

P(1 Sports Illustrated and 3 Newsweek) = \frac{_{6}C_{3} * _{5}C_{1}}{_{14}C_{4}}

P(1 Sports Illustrated and 3 Newsweek) = \frac{20 * 5}{1001}

P(1 Sports Illustrated and 3 Newsweek) = \frac{100}{1001}

2.<u> P(at least 2 Newsweek)</u>

Here we divide the number of books into two categories. One is the Newsweek Magazines (6), the other group consists of all other books (8).

P(at least 2 Newsweek) = 1 - [P(no Newsweek) + P(one newsweek)]

Now, if we have to find P(no newsweek), we first need to find the number of ways we can select 4 books from the group that does NOT contain Newsweek magazines.

We can calculate that by:

{ _{8}C_{4} = \frac{8!}{4!4!} = 70 ways

So,

P(no newsweek) = \frac{70}{1001}

We can compute P(1 Newsweek) as follows:

We can choose 1 Newsweek in _{6}C_{1} =\frac{6!}{5!1!} = 6 ways

We can choose 3 other books in _{8}C_{3} =\frac{8!}{5!3!} = 56 ways  So, P(at least 1 Newsweek) = [tex]\frac{6*56}{1001} or \frac{336}{1001}

Since

P(at least 2 Newsweek) = 1 - [P(no Newsweek) + P(one newsweek)],

P(at least 2 Newsweek) = 1 - [\frac{70}{1001} + \frac{336}{1001}]

P(at least 2 Newsweek) = 1 - [\frac{406}{1001}]

P(at least 2 Newsweek) = \frac{595}{1001}

4 0
3 years ago
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