<u>Effective use of logistics management techniques</u> is an example of a capability that is based in the functional area of distribution.
<u>Option: C</u>
<u>Explanation:</u>
An aspect of supply chain management that is utilized to fulfill consumer expectations by planning, monitoring and enforcing the efficient transportation and storage of relevant information, goods and services from source to destination, thus understood as a logistic management.
This is accompanied by a logistics approach that is a collection of guiding principles, attitudes and driving forces that will help you manage plans, priorities and initiatives through any supply chain among different partners. It allows companies to increase performance in the supply chain while enhancing supply chain management overall.
Answer:
$1,642.83
Explanation:
The amount after four years can be calculated using the formula below
A = P(1 +r)^n
where A= amount
P = Principal amount $1500
r= interest 2.3% or 0.023
n = time in year; 4
A = $1500(1 + 0.023)^4
A= $1500(1.023)^4
A=$1500x 1.095222
A=$1,642.83
I think you will acccess the money when ur 18 years old
Expected return and unexpected return are the two factors to determine a stock's total return. Hence, option B and D are correct.
<h3>What is stock's total return?</h3>
Total return is the amount of value an investor receives from an asset over a specific period of time, often one year, when all distributions have been reinvested. A percentage of the initial investment represents the total return.
The total of the income incorporates all income earned over a specific time period, including interest, capital gains, dividends, and distributions. The amount of an investment's income, often represented as a percentage rate.
Thus, option B and D are correct.
For more details about stock's total return, click here:
brainly.com/question/14215237
#SPJ4
Answer:
The correct answer is false.
Explanation:
The dot product or dot product of two vectors is a real number that results from multiplying the product of their modules by the cosine of the angle they form.