Answer:
Cost of equity = 11.7%
Explanation:
<em>The capital asset pricing model is a risk-based model. Here, the return on equity is dependent on the level of reaction of the the equity to changes in the return on a market portfolio. These changes are captured as systematic risk. The magnitude by which a stock is affected by systematic risk is measured by beta.</em>
Under CAPM, Ke= Rf + β(Rm-Rf)
Rf-risk-free rate,-4%, β= Beta-1.10, (Rm-Rf) = 7% ,Ke = cost of equity
Using this model,
Ke=4% + 1.10×7%
= 11.7 %
Cost of equity = 11.7%
<span>A petition that, if signed by a majority of the members of the House of Representatives, will pry a bill from committee and bring it to the floor for consideration.
A discharge petition!</span>
Answer:
<em>Retained Earnings = 109,909</em>
Explanation:
![\left[\begin{array}{cccc}cash&25,135&AP&67,855\\AR&43,758&NP&36,454\\inventory&172,500&Long-term&222,300\\fixed \:assets&332,300&Common\: Stock&150,000\\other \: assets&13,125&RE&110,209\\Total Assets&586,818&Total L+E&586,818\\\end{array}\right]](https://tex.z-dn.net/?f=%5Cleft%5B%5Cbegin%7Barray%7D%7Bcccc%7Dcash%2625%2C135%26AP%2667%2C855%5C%5CAR%2643%2C758%26NP%2636%2C454%5C%5Cinventory%26172%2C500%26Long-term%26222%2C300%5C%5Cfixed%20%5C%3Aassets%26332%2C300%26Common%5C%3A%20Stock%26150%2C000%5C%5Cother%20%5C%3A%20assets%2613%2C125%26RE%26110%2C209%5C%5CTotal%20Assets%26586%2C818%26Total%20L%2BE%26586%2C818%5C%5C%5Cend%7Barray%7D%5Cright%5D)
<u>First </u>
We add all the assets together. 586,818
<u>Then</u>
we add the lliabilities and common stock. 476,909
<u>Finally</u>
We use the accounting equation to solve for RE
Assets = Liab + Equity
586,818 = sum of liab and equity accounts
we know that all the accounts, except RE add to 476,909
586,818 = 476,909 + RE
586,818 - 476,909 = RE
RE = 109,909
The money a person gains after paying a citizens fee ( or for owning property or a building).
Please vote my answer branliest!
Answer:
a. FV = $1,000,000
rate = 9.7%
n = 40 periods
FVIFA = [(1 + 0.097)⁴⁰ - 1] / 0.097 = 407.9960231
annual savings = $1,000,000 / 407.9960231 = $2,451.00
b. FV = $1,000,000
rate = 9.7%
n = 30 periods
FVIFA = [(1 + 0.097)³⁰ - 1] / 0.097 = 155.4306295
annual savings = $1,000,000 / 155.4306295 = $6,433.74
FV = $1,000,000
rate = 9.7%
n = 20 periods
FVIFA = [(1 + 0.097)²⁰ - 1] / 0.097 = 55.35978429
annual savings = $1,000,000 / 55.35978429 = $18,063.65