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mash [69]
3 years ago
14

You deposit $100 in an account that pays 6 percent annual interest, compounded quarterly. What will your deposit grow to in 3 ye

ars? $119.56 $134.69 $ 170.91 $ 192.53 $ 216.89
Business
1 answer:
Burka [1]3 years ago
3 0

Answer:

$119.56

Explanation:

We will use compound interest formula to solve this problem.

The formula is:

F=P(1+r)^t

Where

F is the future value

P is the present amount

r is the rate of interest per period

t is the number of periods

Here,

F is the value we want, after 3 years

P is the present amount, $100

r is the rate of interest per quarter (per period)

Given r = 6% annually, so that would make:

6%/4 = 1.5% per quarter, or 1.5/100 = 0.015

Also, t is the number of quarters in 3 years, that would be 4*3 = 12

Now, substituting, we get our answer:

F=P(1+r)^t\\F=100(1+0.015)^{12}\\F=100(1.015)^{12}\\F=119.56

The first answer choice is right, $119.56

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A firm has $76,000,000 in debt, which accounts for 43% of their total funds raised; the after-tax cost of these funds is 6.10%.
Digiron [165]

11.55% is the weighted average cost of capital for these funds

Explanation:

Firm has 76000000 in debt and 100000000 in equity. Thus the proportion of debt =

             = 76000000/(76000000 + 100000000)

             = 43.18%

and proportion of equity =  1 - 43.18%  = 56.82%

Therefore, WACC =  0.4318 * 6.1 + 0.5682 * 15.7

                               = 11.55%

7 0
3 years ago
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4 0
2 years ago
If there is a 5 year bond with 10% coupon rate, which was purchased at $980 and sold at $1020 by end of year 4, what is the inve
Gennadij [26K]

Answer:

14%

Explanation:

Rate of return = Coupon + (Selling price - face value) / face value

Rate of return  = $98 + ($1,020 - $980) / $ 980

                           = 0.14

                            = 14%

YTM = [C + (F - P) / n] ] / [(F + P) / 2 ]

Where:

  • C = Coupon
  • F = Face Value
  • P = Selling Price
  • n = Years to Maturity.

YTM = [$98 + ($980 - $1020) / 5] ] / [($980 + $1020) / 2 ]

       = 0.09

       = 9%

Thus, the yearly rate of return (14%) is higher than the coupon rate (10%), and the YTM (9%).

         

7 0
3 years ago
A three-year annuity-immediate will be issued a year from now with annual payments of 5,000. Using the forward rates, calculate
vladimir1956 [14]

Answer:

13,152.5

Explanation:

Given the the above parameters as mentioned in the question

To calculate the PV (Present Value)

We have PV = 5000 * 1.05 * [ 1/(1.0575)² + 1/(0.625)³ + 1/(1.065)⁴]

PV = 5000 * 1.05 * (0.8942094350 + 0.8337064929 + 0.7773230908) =

=> PV = 5000 * 1.05 * 2.5052390187

= 13,152.50

Therefore, in this case, using the forward rates, the present value of this annuity a year from now is 13,152.50

6 0
3 years ago
the process of gathering information about the competitive environment, including competitors' plans, activities, and products,
Tasya [4]

Answer:

Competitive intelligence

Explanation:

Competitive intelligence is the process of gathering information about your competitive environment to enhance your business decisions.

for example:

An example of competitive intelligence is that of an investment banker or trader where by he gains information from financial statement reports, industry research papers etc.., while other banker or trader gain the same information but his ability to use that information to gain valuable insights (i.e. best investment or stock at the moment) separates him from the others.

7 0
3 years ago
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