Answer:
$1,702 , $1,497, and $1,957
Explanation:
The computation of the total cost is shown below:
Particulars Strawberry Vanilla Chocolate
Direct Labor $766 $841 $1,141
Direct Material $816 $516 $616
Overhead $120 $140 $200
(60 × 2) (70 × 2) (100 ×2)
Total Cost $1,702 $1,497 $1,957
We simply added the direct labor cost, direct material cost and the overhead cost so that the total cost could come
I believe it’s b.
Sorry if it’s wrong I’m not sure
Answer:
$68 appears as the amount unearned but received (or still paid in advance) in the closing statement
Explanation:
Amount received in advance = $100
Amount earned = $32
Amount (in advance at closing) is the difference between the amount originally paid in advance and the amount earned
Amount (in advance at closing) = $100 - $32
= $68
The amount that will appear in the closing statement as rental payment still in advance is $68.
Answer:
The balance in the account = $851.8
Explanation:
The future value of a lump sum is the amount expected at a future date when a sum of money is invested today at a particular rate of interest for certain number of years
.
This implies compounding the initial amount invested ($300) at the given interest rate(11%) for 10 years.This will be done as follows:
<em />
FV = PV × (1+r)^(n)
FV-Future value
r- rate of return per period
n- Number of period
PV - 300
r-11%
DATA
FV- ?
PV - 300
n- 10
FV= 300 × 1.11^10 = 851.83
The balance in the account = $851.8
Answer:
The price of the bond is $659.64.
Explanation:
C = coupon payment = $62.00 (Par Value * Coupon Rate)
n = number of years = 6
i = market rate, or required yield = 15 = 0.15 = 0.15 /2 = 0.075
k = number of coupon payments in 1 year = 2
P = value at maturity, or par value = $1000
BOND PRICE= C/k [ 1 - ( 1 / ( 1 + i )^nk ) / i ] + [ P / ( 1 + i )^nk )]
BOND PRICE= 62/2 [ 1 - ( 1 / ( 1 + 0.075 )^6x2 ) / 0.075 ] + [ $1,000 / ( 1 + 0.075 )^6x2 )]
BOND PRICE= 31 [ 1 - ( 1 / ( 1.075 )^12 ) / 0.075 ] + [ $1,000 / ( 1.075 )^12 )]
BOND PRICE= 31 [ 1 - ( 1 / ( 1.075 )^12 ) / 0.075 ] + [ $1,000 / ( 1.075 )^12 )]
BOND PRICE= $239.79 + $419.85 = $659.64
