An important use of customers' lifetime value data (CLVD) is all of the options. Option A is correct.
<h3>What is customer lifetime value data?</h3>
Customer lifetime value (CLV) is amongst the most important metrics to measure as a component of a customer experience journey. Customer lifetime value (CLV) is a metric for determining how important a client is to your business, not just for a single transaction, but for the entire relationship.
It's a crucial measure since keeping existing customers costs less than acquiring new ones, thus boosting the quality of your existing customers is a fantastic method to generate growth.
Knowing the Customer lifetime value (CLV) may help organizations establish strategies for:
- Acquiring new consumers and
- Retaining existing ones,
While keeping profit margins intact.
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Consumer surplus is the difference between the maximum
amount the consumer is willing to pay for the price of the good and the price
that was actually paid by the consumer or commonly known as the current market
price. The price that the consumer is willing to pay is determined by the
demand curve in the market.
She made a snide remark means she's looking to her colleague in a negative or insulting way. If her action is can be compared with how he looks at the customer like henry ford probably did.
Henry Ford is a well-known businessman. What Layla tried to show is that she collogue should treat well their customer because of the source of their money or company's income.
Answer:
$2,933
Explanation:
The company had a net income of $8,110, and paid 30% of it to its shareholders, therefore:
$8,110 x 0.30 = $2,433.
But it also repurchased $500 worth of common stock, and this is to be distributed among the sharedholders as well, thus:
$2,433 + $500 = $2,933
Roll sum of 19 sum of 17 sum of 15 sum of 13 doubles other winnings $5 $3 $2 $1 $.5 $0.
<h3>What is Roll sum?</h3>
The 12-month rolling sum is the total of the previous 12 months. As the 12-month period "rolls" forward each month, the amount from the most recent month is added and the amount from the previous year is deducted. As a result, a 12-month total has been carried forward to the new month.
Cumulative sums, often known as running totals, are used to show the total sum of data as it grows over time (or any other series or progression). This allows you to see the entire contribution of a specific measure across time.
The total number of possible outcomes is 36, which is equal to the total number of the first die (6) multiplied by the total number of the second die (6).
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