Answer:
$184,068.70
Explanation:
Given that
Annual payments = $31,000
Discount rate = 12%
Time period = 11 years
The computation of the present value is shown below:
= Annual payments × PVIFA factor for 11 years at 12%
= $31,000 × 5.9377
= $184,068.70
Simply we multiplied the annual payments with the PVIFA factor so that the present value could arrive
Refer to the PVIFA table
Answer:
A. Envelopement
Explanation:
Envelopment is the process whereby an organization or a company moves into another company's market by combining it's own functionality with the other company functionality to create a multi-platform bundle. In this case, Nokia decided to add cameras which are Sony and Canon market to their mobile phones thereby creating a multi-platform bundle in form of a camera mobile phone.
Answer:
the present value of its growth opportunities (PVGO) is $0.56
Explanation:
The computation of the present value of growth opportunities is shown below:
= Price per share - (Earnings ÷ required rate of return)
= $41 - ($3.64 ÷ 9%)
= $41 - $40.44
= $0.56
hence, the present value of its growth opportunities (PVGO) is $0.56
We simply applied the above formula so that the correct value could come
And, the same is to be considered
Answer:
a
Explanation:
Intrinsic value can be determined using the constant dividend growth model
according to the constant dividend growth model
price = d1 / (r - g)
d1 = next dividend to be paid
r = cost of equity
g = growth rate
Stock A = $5/ (0.11 - 0.1) = $500
Stock B = $5/ (0.2 - 0.1) = 50
Intrinsic value of A is greater than that of B
As regards the statement on giving a carefully chosen gift to those you do business with in China being a norm, this statement is <u>True</u>.
<h3>What is considered a norm in Chinese business?</h3>
The Chinese believe that when you do business with someone, you should present them with a carefully thought out and chosen gift.
This shows great respect for your business partner, and can help negotiations to go along more smoothly.
Find out more on business norms at brainly.com/question/5718637.
