Answer:
$997
Explanation:
The price of the Bond is its Present Value. thus we need to discount the future cash flows (payments and capital repayments) to find the price as follows.
<em>Note : I am using a financial calculator here</em>
FV = $1,000
P/Yr = 2
N = 1 x 2 = 2
PMT = ($1,000 x 5.08 %) ÷ 2 = $25.40
YTM = 5.37 %
PV = ?
Conclusion
Assuming the Bond Matures in 1 year, the bond's price is $997
Answer:
This is the result of law of demand and elasticity of demand
Explanation:
The law of demand states that, other things remaining equal, the higher the price of a commodity, the lower the quantity demand of that commodity. Also, the observed goods in the question is a normal good because all normal goods obey the law of demand.
In addition, the price elasticity of demand is ELASTIC. This means the good is sensitive to price. A 1% increase in price will lead to a significant decrease in quantity demanded.
Also the income elasticity of demand is negative, meaning an increase income means the quantity demanded will decrease. This usually happens for inferior goods.
All these three points can cause it
"Cash flow from financial activities" is the heading." This section of the cash flow statement displays all of your company's financing activity, including equity, loan, and dividend transactions.
<h3>What is cash flow statement?</h3>
A cash flow statement is a financial statement that outlines all cash inflows a company receives from ongoing operations and outside investment sources.
It also includes all cash outflows for business and investment operations over a set period of time.
Thus, "Cash flow from financial activities" is the heading.
For more details about cash flow statement, click here
brainly.com/question/21306581
#SPJ1
Answer:
the formula for compound interest future value is S=P*((1+i)exp n)-1/i)expt
Explanation:
The answer is $6,186
130000=X*((1+0.06)exp 14)-1/0.06)
X= 6,186
Answer: Option c
Explanation: In simple words, the capital asset pricing model (CAPM) is a model used to determine an asset's hypothetically suitable necessary return rate to decide to attach assets to a diversified portfolio.
The equation takes into consideration the exposure of the asset to non-verifiable uncertainty , also expressed by the quantity beta (β) in the financial industry, as well as the expected market return and the expected return of a risk-free hypothetical asset.
Hence from the above we can conclude that the correct option is .
