Answer:
Portfolio Return = 11.975%
Explanation:
The portfolio return is calculated by taking the weights of individual securities in a portfolio and multiplying them by the return of individual securities. The formula can be written as,
Portfolio return = wA * rA + wB * rB
Where,
- wA is the weight of security A
- rA is the return on security A
- wB is the weight of security B
- rB is the return on security B
The risk free asset has a beta of zero.
Let the weight of risk free asset be x. The weight of risky asset is 1-x.
Portfolio beta = 0.975 = x * 0 + (1-x) * 1.3
0.975 = 1.3 - 1.3x
0.975 - 1.3 = -1.3x
-0.325 / -1.3 = x
x = 0.25
Portfolio return = 0.25 * 0.032 + (1-0.25) * 0.149 = 0.11975 or 11.975%
This approach by trainers at Lako Systems trying to maximize the transfer of learning by demonstrating processes on the manufacturing floor rather than just describing them is known as Transfer of training.
<h2>What is transfer of training?</h2>
Applying knowledge and abilities learned during training to a specific job or role is known as transfer of training.
Transfer of training, for instance, happens when a worker applies the safety habits they learned in the classroom to their workplace.
The theory of transfer of training describes the positive, zero, or adverse performance results of a training program. It is a specific application of the theory of transfer of learning.
Many firms now strive to achieve the positive transfer of training, or the improvement in work performance attributable to training.
Training methods, workplace dynamics, and trainee characteristics all play a role in achieving this objective of positive transfer.
Learn more about transfer of training here:
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Answer:
The question is incomplete, it misses the option. The options are the following:
A. New-task
B. Straight rebuy
C. Modified rebuy
D. Contracted purchase
E. Limited modified buy
And the correct answer is the option A: New-task.
Explanation:
To begin with, in the field of business, the expresion of<em> ''new-task''</em> refers to the buying situation where the buyer purchases a product or a service for the very first time and therefore that he has no idea what to expect next accordingly to that new task because he has no information about it. Therefore that the buyer is looking for the help of Elizabeth in this case who represents a consultant that will help the buyer in this buying situation in order to try to make the best choice as possible.