Answer: (D) Interrater reliability.
Explanation:
The john and Nina are find interesting in measure of the inter-rater reliability. The inter-rater reliability is also known as inter observer and inter rater agreement.
The inter-rater reliability is the score of the consistency in evaluations given by the similar individual over different examples. The inter and the inter-rater are the reliability of the given test validity. It is one of the test method that assess the external consistency of the given test.
Therefore, Option (D) is correct.
Answer:
See below
Explanation:
1. Total materials variance
= (Actual quantity - Actual price) - (Standard quantity × Standard price)
= $4,410 - [(160 × 9) × $1.9]
= $4,140 - $2,736
= $1,404 unfavorable
2. Materials price variance
= (Actual quantity × Actual price) - (Actual quantity × Standard price)
= $4,140 - (2,100 × $1.9)
= $4,140 - $3,990
= $150 unfavorable
3. Materials quantity variance
= (Actual quantity × Standard price) - (Standard quantity × Standard price)
= (2,100 × $1.9) - [(160 × 9) × $1.9]
= $3,990 - $2,736
= $1,254 unfavorable
4. Total labor variance
= (Actual hours × Actual rate) - (Standard hours - Standard rate)
= $6,664 - (160 × 4) × $10
= $6,664 - $6,400
= $264 unfavorable
Answer:
productivity per labor hours: 55.55 dollars
Explanation:
productivity per hour:
total output/total hours
<u>total output:</u>
52 second quality garment x $80 each = 4,160
80 first quality garment x $198 each = 15,840
total output 4,160 + 15,840 = 20,000
<u>hours worked:</u>
8 workers at 45 hours each = 360 hours
Productivity: 20,000/360 = 55.55
each labor hour produced $55.55 dollar per labor hours
Answer: A higher interest rate.
Explanation: Most savings accounts do not have a high interest rate at the moment.
Answer:
<em>The higher interest rate is 0.3% monthly rather than 0.7% quarterly</em>
Explanation:
<u>Equivalent Rates of Interest</u>
Rates of interest are related to time. If we are given a specific monthly rate r, it can be found an equivalent rate in another time base. But it depends on the type of interest we're working with (simple or compound)
If we have a r=0.3% per month, we can find the equivalent quarterly rate by simply multiplying by 3, if the investment is made on the simple interest type. In this case r = 0.3%*3 = 0.9% quarterly.
If we are working with compound interest, the equivalent rate is more complicated to find
(1+r)=(1+0.003)^3=1.0009003
We find
In both cases, the higher interest rate is 0.3% monthly rather than 0.7% quarterly