Answer: <em>True</em>
Explanation:
The following statement is true, i.e. In accordance to the equity theory, she will try to change the working habits. The equity theory mostly concentrates on evaluating whether the allocation of commodities and resources is impartial to both of the relational partners. Here, equity is evaluated by contrasting the ratio in between the costs and rewards for each individual.
Answer:
The answer is D.
Explanation:
The price of a stock is also known as price of equity. This is the price the equity of a company is presently worth. The price the potential investors will be able to purchase it. One of the ways of calculating price of a stock is the Dividend Discount Model which can be calculated by:
Ke = (D1÷Po) - g
Ke is the Cost of equity(i.e the required rate of return for investors)
D1 is the next year dividend payments
Po is the price of the stock
g is the expected dividend growth rate
To get Po, we can rewrite the formula as:
Po = D1÷Ke - g÷Ke
We can see now that the expected future dividends will be discounted at the ''Ke'' which is the investors'required rate of return
Answer:
<u>DM variances:</u>
Price 2650
Quantity -4,800
<u>Labor Variances:</u>
Rate:-2,000
Efficiency 1400
Explanation:
<u>DM variances:</u>
Price
(std - actual) x actual quantity
(2.4 - 2.2) x 13,250 = 2,650
Quantity
(standard quantity - actual quantity) x std price
(7.5x1,500 - 13,250) x 2.4 = -4,800
<u>Labor Variances:</u>
Rate:
(std rate - actual rate) x actual hours
(7 - 9) x 1,000 = -2,000
actual rate = actual cost/actual hours = 9,000/1,000 = 9
Efficiency
(std hours - actual hours) x std rate
(1,500 x 0.8 - 1,000) x 7 = 1400
Answer:
Total FV= $29,335.25
Explanation:
<u>First, we need to calculate the future value of the initial investment ($2,500) using the following formula:</u>
FV= PV*(1 + i)^n
PV= $2,500
i= 0.0075
n=10*12= 120 months
FV= 2,500*(1.0075^120)
FV= $6,128.39
<u>Now, the future value of the $1,500 annual deposit:</u>
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
We need to determine the effective annual rate:
Effective annual rate= (1.0075^12) - 1= 0.0938
FV= {1,500*[(1.0938^10) - 1]} / 0.0938
FV= $23,206.86
Total FV= $29,335.25
Answer:
The question is either incomplete or not possible to calculate as information is inadequate
Explanation: