<span>The advantage of using BARS method </span>is not requiring separate appraisal forms for different jobs. Behaviorally Anchored Rating Scale is collating the qualitative and quantitative data to give further explanation on a certain individual's rating and the corresponding behavior towards that rating.
Answer and Explanation:
a. The computation of cost of ending work in process inventory for materials, conversion, and in total is shown below:-
For material = 2,080 × $15.66
= $32,572.80
For conversion = 930 × $6.23
= $5,793.90
For total cost of work in process inventory = $32,572.80 + $5,793.90
= $38,366.70
b. The computation of cost of the units completed and transferred out for materials, conversion, and in total is shown below:-
For material = 21,700 × $15.66
= $339,822
For Conversion = 21,700 × $6.23
= $135,191
For total cost of completed and transferred units = $339,822 + $135,191
= $475,013
Answer:
6.95
Explanation:
Coupon rate = $69.50/$1,000 = .0695, or 6.95 percent
Answer:
3,000 $100 bills equivalent to $300,000
Explanation:
The economic order quantity (EOQ) is the optimum quantity of a good to be purchased or required at a time in order to minimize ordering and carrying costs in inventory.
EOQ = the square root of [(2 times the annual demand in units times the incremental cost to process an order) divided by (the incremental annual cost to carry one unit in inventory)]
- annual demand in units = 12,500 x 12 = 150,000
- incremental costs to process an order = $300
- incremental annual cost to carry one unit in inventory = 10% x 100 = $10
EOQ = √[(2 x 150,000 x $300) / $10] = √($90,000,000 / $10) = √9,000,000 = 3,000 bills
Answer:
The expected return on Bo's complete portfolio will be "10.32%".
Explanation:
The given question is incomplete. Please find attachment of the complete question.
According to the question, the given values are:
Port's expected return,

T-bill's expected return,

Port's weight,

T-bill's weight,

Now,
The Bo's complete portfolio's expected return will be:
⇒ 
On substituting the given values, we get
⇒ 
⇒ 
Note: percent = %