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mafiozo [28]
3 years ago
7

Greg had selected 8 intervals total to service. He logged in on time for each interval, but ended up logging out 5

Business
1 answer:
inysia [295]3 years ago
6 0

Answer:

The resulting CA percentage for the week to the nearest number is 94%

Explanation:  

CA refers to Commitment Adherence.

Commitment Adherence (CA) is a way to calculate the reliability of an employee in relation to how much time they put into their work.

Put differently, it is a mathematical comparison between how much time you stated that you were going to work versus the actual amount worked. This concept is prevalent with people who use clock-in and clock-out system to measure productivity.

Step 1

The formula for calculating Commitment Adherence (CA) is:

(Serviced Minutes - Excused Non-Serviced Minutes) / (Posted Minutes + Released Minutes)

When you log out at about 5 minutes early it translates to 83% because each interval is 30 minutes. So 23/30 = 83%

Step 2

There are 8 intervals. 5 of them are 100% each. Thus total intervals for the week equal

(5*100%)+(3*83%) =

7.49 *30 = 224.7

Total number of intervals selected =

8*30 = 240

Therefore commitment adherence = 224.7/240

= 0.94%

Cheers!

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8 0
3 years ago
merchandise costing 1200 is sold for 2200 on term 2/30,n/60. If the customer pays within the discount period. Prepare the journa
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Answer:

The journal entries are as follows:

(a) Accounts receivables [$2,200 - 2%] A/c Dr. $2,156

             To Sales revenue                                              $2,156

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(b) Cost of Goods Sold A/c Dr. $1,200

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3 0
3 years ago
Jack's manufacture company have experienced inflation for the past three years as follows: the first year's periodic inflation r
ankoles [38]

Answer:

8.09%

Explanation:

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1                     0.03                     1.03

2                     0.04                     1.04

3                         x                       1+x

Average rate  0.05                   0.05

1 + Average rate  = [(1+r1)*(1+r2)*(1+r3)]^(1/3)

1.05 = [1.03*1.04*(1*x)]^(1/3)

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2 years ago
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7 0
3 years ago
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Answer:

The complete answers are below.

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