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romanna [79]
3 years ago
14

beta of 1.0 is the beta of the ________, while a beta of 0.0 is the measure for a ________. market; single security held on its

own market; risk-free security risk-free security; single security held on its own risk-free security; market
Business
2 answers:
olasank [31]3 years ago
6 0

Answer:

Market; risk free security

Explanation:

Beta of an investment is the level of risk as a result of exposure to general market movements with negation to peculiar factors.

Beta of 1.0 is the beta of the market( this is the market with some

certain amount of risk), while a beta of 0.0 is the measure for a risk free security.

irga5000 [103]3 years ago
4 0

Answer:

Beta of 1.0 is the beta of the <u>market</u>, while a beta of 0.0 is the measure for a <u>risk-free security</u>.

Explanation:

Beta is the measure of the volatility of returns. It measures the systematic or market risk associated to a stock for any changes that affect the market as a whole. The market beta is always considered to be 1.0 and any stock having a beta higher than the market is more riskier than the market and any stock having a beta less than that of market's is less riskier than the market.

A risk free asset or rate is the rate that remains constant and has no volatility in returns. A risk free rate is usually assigned to short term government securities like T bills. As the risk free rate remains constant and no does not change with changes in market returns, beta of the risk free asset or security is always  0.0

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Wet for the Summer, Inc., manufactures filters for swimming pools. The company is deciding whether to implement a new technology
lubasha [3.4K]

Answer:

$131,283

Explanation:

Upstate Price = Present Value of Cash Flows if Demand is High / Value of Project = $14.3 million / $12.9 million = 1.10853

Downstate Price = Present Value of Cash Flows if Demand is Low / Value of Project = $8 million  / $12.9 million = 0.62016

<em>Now, the computation of Probability of Demand being High</em>

Risk Free Rate = (Probability of Rise) * (U-1) + (1 - Probability of Rise) * (d-1)

0.06 = (Probability of Rise) * (1.10853 - 1) + (1 - Probability of Rise) * (0.62016 - 1)

0.06 = (Probability of Rise) * 0.10853 + (1 - Probability of Rise)*(-0.37984)

0.06 = 0.10853 Probability of Rise + 0.37984 Probability of Rise - 0.37984

0.06 + 0.37984 = 0.10853 Probability of Rise + 0.37984 Probability of Rise

0.43984 = 0.10853 + 0.37984 Probability of Rise

0.43984 = 0.48837 Probability of Rise

Probability of Rise = 0.43984 / 0.48837

Probability of Rise = 0.9006286217417122

Probability of Rise = 0.9006

Probability of Fall = 1 - 0.9006

Probability of Fall = 0.0994

Value of the option to abandon = Probability of Fall * (Selling Price - Cash Flow if Demand is Low)/(1 + Risk Free rate)

Value of the option to abandon = 0.0994 * ($9,400,000-$8,000,000) / (1 + 0.06)

Value of the option to abandon = 0.0994 * $1,400,000/1.06

Value of the option to abandon = $139,160 / 1.06

Value of the option to abandon = $131283.0188679245

Value of the option to abandon = $131,283

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Explanation:

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