Answer:
Issued shares =5000
Outstanding shares = 4700
Explanation:
Jan-1 Issued shares = 2000 shares
During year 3000 shares were issued.
a.) Outstanding shares =?
we know that Outstanding shares = issued stock -repurchased shares- treasury stock
= 2000+3000-500+200
= 4700 shares.
b.) Shares of common stock issued=?
Number of issued shares = 2000+3000 = 5000 shares.
Number of outstanding shares will always be less than issued shares.
Answer:
Price of bond= $1,922.92
Explanation:
<em>The value of the bond is the present value(PV) of the future cash receipts expected from the bond. The value is equal to present values of interest payment plus the redemption value (RV). </em>
Value of Bond = PV of interest + PV of RV
Semi-annual interest = 4.93% × 2,000 × 1/2 =49.3
Semi-annual yield = 5.29%/2= 2.65%
PV of interest payment
PV = A (1- (1+r)^(-n))/r
A- 49.3, r-0.02645, n- 16×2
= 49.3× (1-(1.02645)^(-10)/0.02645)
= 1,055.521
PV of redemption Value
<em>PV = F × (1+r)^(-n)
</em>
F-2000, r-0.02645, n- 16
×2
PV = 2,000 × 1.02645^(-16×2)
PV = 867.402
Price of Bond
1055.52 + 867.40 =1,922.92
= $1,922.92
Well it is a graph or diagram that can show a lot of information and It may convey a point better then just a piece of writing
<span>In the context of information technology in workplaces,
clerical workers using computers for word-processing tasks is an example of job
upgrading. Clerical workers usually have routine work in the office which
involves administrative tasks or documentation. The use of computers helps them
perform these tasks. </span>
Answer:
The answer is: 36.2 months
Explanation:
First, let us calculate the total amount to be repaid after interest has been added.
interest = 8.25% = 0.0825
interest in amount = 0.0825 × 20,000 = $1,650
Total amount to be repaid = Original amount + interest
= 20,000 + 1,650 = $21,650
Next, we are told that the repayment is made monthly at $596.59 per month, therefore number of months required to pay $21,650;
$596.59 = 1 month
∴ $21,650 = 21,650 ÷ 596.59 = 36.28 = 36.3 months ( to one decimal place)