The customer type which is likely to have the highest lifetime value is: D. customers who are members of the company’s loyalty program.
<h3>What is a
loyalty program?</h3>
A loyalty program can be defined as a marketing strategy which is designed and developed to encourage customers to continuously patronize a business firm that's associated with the program by offering them:
In this context, we can infer and logically deduce that the customer type which is likely to have the highest lifetime value is the customers who're members of the company’s loyalty program.
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Complete Question:
You manage the Search strategy for an athletic apparel retailer. Which customer type will likely have the highest lifetime value?
A. Customers who participated in the brand’s most recent holiday sale
B. Lapsed customers who haven’t purchased from the brand in the previous year
C. Customers who have purchased at the retailer’s outlet location
D. Customers who are members of the company’s loyalty program
Answer: The values for the constants are c=2, and d=-4.
explanation: We have the function f, defined as:
and
where c and d are constants.
So, if f is differentiable at x=2, then it must be continuos at x=2, therefore
Let's call this, equation 1.
On the other hand, we have that f is differentiable, therefore
and
so, we calculate
which, replacing in equation 1, gives us
Finally, the answer is that c=2, and d=-4.
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Can we see a photo of the problem or sum ... I wish I could help
