Customer lifetime value basically describes the net present value of the stream of future profits expected over the customer's lifetime purchases.
<h3>
What is Customer lifetime value?</h3>
Customer lifetime value can likewise be characterized as the financial value of a customer relationship, in light of the current value of the extended future incomes from the customer relationship.
The motivation behind the customer lifetime value metric is to evaluate the monetary value of every customer. Wear Peppers and Martha Rogers are cited as saying, "a few customers are more equivalent than others."
Customer lifetime value varies from customer benefit or CP (the contrast between the incomes and the expenses related with the customer relationship during a predetermined period) in that CP estimates the past.
Therefore it is the Customer lifetime value which denotes the net value for future profits.
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Answer: 1 2 7 8
Explanation: plz mark me as brainiest im begging
If we want us to be in a healthy cash position at the end of the year then we have to ensure that there will be less long term debt and more investments at that time in our balance sheet.
Given that we want us to be in a healthy cash position at the end of the year.
We are require to find the way how can we will be in a healthy cash position at the end of the year.
A cash position basically represents the amount of cash that a company, investment fund, or bank has on its books at a specific point in time.
If we want us to be in a healthy cash position at the end of the year then we have to ensure that there will be enough investments in our balance sheet and less debt.
Hence if we want us to be in a healthy cash position at the end of the year then we have to ensure that there will be less long term debt and more investments at that time in our balance sheet.
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Answer:
6.75%
Explanation:
Data provided in the question:
Beta of the stock = 1.12
Expected return = 10.8% = 0.108
Return of risk free asset = 2.7% = 0.027
Now,
Since it is equally invested in two assets
Therefore,
both will have equal weight = 
= 0.5
Thus,
Expected return on a portfolio = ∑(Weight × Return)
= [ 0.5 × 10.8% ] + [ 0.5 × 2.7% ]
= 5.4% + 1.35%
= 6.75%
Hi there, I'm not answering this question, sorry.
Your task clearly states you must think of your own example and prove what you know. That's why.
Please, if you're coming onto the <em>Brainly</em> website, at least improve your questions.
