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yan [13]
3 years ago
13

A sometimes short, sometimes extended period of declining output and living standards is referred to as a recession.

Business
1 answer:
satela [25.4K]3 years ago
8 0
I think its A) True.
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It is _______ for a company to issue equity than debt; it is ________ for an investor to buy equity in a company than debt in th
viva [34]

Answer:

It is <u>safer</u> for a company to issue equity than debt

It is <u>riskier</u> for an investor to buy equity in a company than debt in the same firm

Explanation:

If company issues debt that it has to make fixed interest payments, thus even if company is making losses, it has to pay interest which is not in case of equity. Hence, it is riskier option for the company to raise debt.

On the other, if investor in debt, then he will get fixed interest, thus debt option is relatively cheap than equity for investor

6 0
3 years ago
You plan to invest in bonds that pay 6.0%, compounded annually. If you invest $10,000 today, how many years will it take for you
kati45 [8]

Answer:

The answer is 16 years.

Explanation:

The formula for calculating the value of an investment that is compounded annually is given by:

V(n)=(1+R)^nP

Where:

n is the number of years the investment is compounded,

R is the annual interest rate,

P is the principal investment.

We know the following:

25000=(1+0.06)^n \times 10000

And we want to clear the value <em>n</em> from the equation.

The problem can be resolved as follows.

<u>First step:</u> divide each member of the equation by 10,000:

\frac{ 25000}{10000}=(1+0.06)^n \times \frac{ 10000}{10000}

2.5=(1.06)^n

<u>Second step:</u> apply logarithms to both members of the equation:

log(2.5)=log (1.06)^n

<u>Third step:</u> apply the logarithmic property logA^n=n.logA in the second member of the equation:

log(2.5)=n.log (1.06)

Fourth step: divide both members of the equation by log1.06

\frac{log(2.50)}{log (1.06)} =n

n= 15.7252

We can round up the number and conclude that it will take 16 years for $10,000 invested today in bonds that pay 6% interest compounded annually, to grow to $25,000.

6 0
3 years ago
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