Answer:
The correct answer is a) distributional.
Explanation:
The standard error is the standard deviation of the sample distribution of a sample statistic.1 The term also refers to an estimate of the standard deviation, derived from a particular sample used to compute the estimate.
The sample mean is the usual estimator of a population mean. However, different samples chosen from the same population tend in general to give different values of sample means. The standard error of the mean (that is, the error due to the estimation of the population mean from the sample means) is the standard deviation of all possible samples (of a given size) chosen from that population. In addition, the standard error of the mean can refer to an estimate of the standard deviation, calculated from a sample of data that is being analyzed at the same time.
An invoice is a document given from the seller to the buyer stating the quantity of products bought, agreed prices and transactions made between the two parties. If the buyer bought the product in June 10 and decides to pay on the 19th, only 9 days have passed since the date of purchase. This is inclusive of the agreement written that 2% discount is given if paid not more than 10 days. Therefore, the check should be
($5,000)(1-.0.02) = $4900
Answer:
B. The amount of equity reported by Frankfort Corporation is $672,000
Explanation:
Equity earnings
= Frankfort's share in net income of Bradley
= 1,680,000 * 40%
= 672,000
Option B
Please comment if you face any issues****************
Answer:
1495 filters are considered as safety stock.
Explanation:
d = 80 filters, std devd= 5, L = 14 days, std dev L= 2 days
Std dev dL = Sq rt ( Lσ d2 + d 2σ L2 ) = sq rt ( 350 + 25600) = 161 filter
z= 2.33 at 99% SL
safety stock = 2.33 X 161 = 375 filter
Reorder point = dL + Safety stock = 80 X 14 + 375 = 1495 filters
Answer:
Instructions are listed below.
Explanation:
Giving the following information:
A lottery ticket states that you will receive $250 every year for the next ten years.
A) i=0.06 ordinary annuity
PV= FV/(1+i)^n
FV= {A*[(1+i)^n-1]}/i
A= annual payment
FV= {250*[(1.06^10)-1]}/0.06= $3,295.20
PV= 3,295.20/1.06^10=1,840.02
B) i=0.06 annuity due (beginning of the year)
FV= 3,295.20 + [(250*1.06^10)-1]= $3492.91
PV= 3492.91/1.06^10= $1,950.42
C) The interest gets compounded for one more period in an annuity due.
