Answer:
$38,400
Explanation:
<em>1. Cash Purchases:</em>
The total purchases in the month of March is of $35,000.
It is given that 70% of Purchases are for cash.
Hence, 70% of $35,000 would be;
$39,000 x 0.70
$27,300
<em>2. Credit Purchases:
</em>
Remaining Balance of Purchases from the month of February:
For the month of February Cash Purchases can be calculated as follows;
$37,000 x 0.70
$25,900
Remaining Balance to be paid in March for the month of February can be calculated as follows;
$37,000 - $25,900
$11,100
<em>3. CASH PAYMENT for PURCHASES in MARCH:</em>
Cash Purchases = $27,300
Credit Purchases = $11,100
Hence;
<em>Cash Payment for purchases in March = Cash Purchases + Credit Purchases
</em>
Cash Payment for purchases in March = $27,300 + $11,100
Cash Payment for purchases in March = $38,400
The statement above is FALSE.
A stock with a beta equal to -1 does not have zero systematic risk.
Systematic risk refers to the uncertainty that is inherent to the entire stock market segment; it is made up majorly of the daily fluctuations in the price of stocks. Beta is the measure of the systematic risk of a stock in comparison to the market as a whole. Beta is also used to compare a stock market risk to that of other stocks.
A stock with a beta value of -1 indicates that the stock price will be less volatile than the market. A stock with a beta value of 1 indicates that the stock price will move with the market.
Recovery closes when the association is again arranged to direct aggregate preparing and operations. Recovery incorporates the beneath:
1. Examining and keeping up hardware and faculty.
2. Representing work force, hardware, preparing bolster things, and ammo.
3. Picking up experiences on the most proficient method to make the following activity or far and away superior.
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Answer:
$1,138.92
Explanation:
Current bond price can be calculated present value (PV) of cash flows formula below:
Current price or PV of bond = C{[1 - (1 + i)^-n] ÷ i} + {M × (1 + i)^-n} ...... (1)
Where:
Face value = $1,000
r = coupon rate = 7.2% annually = (7.2% ÷ 2) semiannually = 3.6% semiannually
C = Amount of semiannual interest payment = Face value × r
C = $1,000 × 3.6% = $36
n = number of payment periods remaining = (12 - 1) × 2 = 22
i = YTM = 5.5% annually = (5.5% ÷ 2) semiannually = 2.75% semiannually = 0.0275 semiannually
M = value at maturity = face value = $1,000
Substituting the values into equation (1), we have:
PV of bond = 36{[1 - (1 + 0.0275)^-22] ÷ 0.0275} + {1,000 × (1 + 0.0275)^-22}
PV of bond = $1,138.92.
Therefore, the current bond price is $1,138.92.