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Vitek1552 [10]
3 years ago
6

You purchased 1,350 shares of Barrett Golf Corp. stock at a price of $36.23 per share. While you owned the stock, you received d

ividends totaling $.65 per share. Today, you sold your stock at a price of $40.18 per share. What was your total dollar return on the investment?
Business
1 answer:
enot [183]3 years ago
4 0

Answer:

$6210.00

Explanation:

The computation of total dollar return on the investment is shown below:-

Total Return on Shares = (Dividend + (Sale price - Purchase price)) × Number of Shares

=  ($0.65 + $40.18 - $36.23) × 1,350

= $4.6 × 1,350

= $6210.00

Therefore for computing the total return on shares we simply applied the above formula.

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Sassy Company sells its widgets for $20 each. Its variable cost is $12 per widget. Fixed costs are $150,000 per month for volume
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Weekly demand for tennis balls at The Racquet Club is normally distributed , with a mean of 35 cases and a standard deviation of
RideAnS [48]

Answer:

a-The average weekly profit is $1767.31

b- The probability of having a weekly profit of more than 2000 is 0.1587 or 15.87%.

Explanation:

a

The weekly average profit for the simulation is given where first the values are simulated using R which is given as below:

x<-round(rnorm(n,m,s))

Here

  • round converts all the values of the simlation to integer.
  • rnorm is the command for simulation
  • n is the number of values which is 52 in this case
  • m is the mean of the values which is 35
  • s is the value of standard deviation which is 5 cases.

The values of x are as follows

[1] 36 49 30 29 34 36 32 28 32 29 32 27 40 32 30 37 43 30 42 30 31 34 36 38 28 29 32 42 36 35

[31] 37 41 34 39 37 46 34 44 45 41 41 29 36 38 35 32 36 39 30 38 40 27

Now using these values, the average of the simulation values is cacluated as follows:

mean(x)

35.3462

Now using this with the value of profit of $50 gives:

Average Profit=$50 x 35.3462

Average Profit=$1767.31

The average weekly profit is $1767.31

b-

First number of cases are required so that the value will be greater than 2000 it is given as

Number of cases=2000/50=40

So firstly the Z-score is calculated which is as below:

Z=\dfrac{x-\mu}{\sigma}\\Z=\dfrac{40-35}{5}\\Z=1

Now the probability is given as

P(X\geq 40)=P(Z\geq 1)\\P(X\geq 40)=1-P(Z< 1)

The value of P(Z<1) is calculated from the table which is given as

0.84134

So the equation becomes

P(X\geq 40)=1-P(Z< 1)\\P(X\geq 40)=1-0.8413\\P(X\geq 40)=0.1587

So the probability of having a weekly profit of more than 2000 is 0.1587 or 15.87%.

4 0
3 years ago
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