Answer:
$1,101.32
Explanation:
Simple interest accounts balances are calculated using the following formula
A = P ( 1 + rt)
where:
A = final account balance
P = starting balance
r = interest rate (annually) percentage divided by 100
t = years
Therefore, we can plug in the values provided in this formula and solve for P which would be the amount that Kremena needs to deposit.
1,250 = P ( 1 + (0.045 * 3))
1,250 = P * 1.135 ... divide both sides by 1.135
1,101.32 = P
Finally, we can see that Kremena would need to deposit a total of $1,101.32 to have the amount that she wants after 3 years.
Yes, I think there is a relationship between amount spent on groceries and gender because boys tend to eat more than the girls.
Explanation:
There are several drawbacks involved with the use of the tiered pricing approach, such as the commitment of a buyer to the firm, a - customer relationship and a variety of benefits and services for the customer.
a) The end of year will be awarded to customers purchasing $100,000 worth of products, due to a five percent bonus offer for their sales throughout the year.
b) commitments to resolve all customer service problems in the next day turnaround time.
c) Consumers ordering goods over $500,000 will be compensated with a 10% discount and a 4-hour contribution to solving all customer service issues.
Answer:
Cost of equity = 10.9%
Explanation:
<em>The Dividend Valuation Model(DVM) is a technique used to value the worth of an asset. According to this model, the value of an asset is the sum of the present values of the future cash flows would that arise from the asset discounted at the required rate of return.</em><em> </em>
If dividend is expected to grow at a given rate , the value of a share is calculated using the formula below:
D0× (1+g)/Po × (1-F) + g
Do - dividend in the following year, K- requited rate of return , g- growth rate , F= Floatation cost in %
DATA:
D0- 3.68
g- 5%
P=67
K- ?
Po×(1-F)= 67-3.68=$63.32
Ke = 3.68× 1.05/ 63.32 + 0.05 =0.109
Cost of equity = 0.109× 100= 10.9%
Cost of equity = 10.9%