Strategy Case - Capital One Cross-selling

 

The Problem

You have just been appointed the manager of the Cross Sells team at Capital One, which evaluates opportunities to market non-credit card products to our credit card customers. These cross sells usually involve building relationships with outside vendors who sell us products that we, in turn, can sell to our customers at a premium.

 

One potential cross sell opportunity that is sitting on your desk right now is the Prepaid Phone Card -- a piece of plastic you can use to pay for long distance telephone calls. You use the card by calling in to a 1-800 number, entering the card's PIN number, and then entering the destination telephone number. The minutes left on the card are kept track of by the outside vendor -- your only responsibility is to market the product in a way that maximizes profit for Capital One.

 

Take a few moments to consider some of the most important factors that will influence your decision on whether to pursue the Phone Card cross sell. When you've come up with some ideas, click here to continue.

 

Questions to Consider

Below is a list of some of the most important questions you should consider. Please take a moment to compare your list with the one below. Hopefully, you'll find a few of your answers on the list, plus a few more that you hadn't thought of.

 

Here are some other questions you might have thought of, but for simplicity's sake, we will not consider their implications during the remainder of the case.

 

 

Assumptions

Luckily, the vendor who wants to sell us the Phone Cards has already provided a lot of the information you need in an introductory e-mail. The e-mail has several key points:

 

Let's assume that Capital One has decided to sell 60-minute Phone Cards at a price of $30 each. How much profit do we make on each card sold?

 

First Answer

Capital One's profit per card is $16. For your reference, the equation is shown below.

 

X = Profit per card sold

X = (Revenue per card) - (Expense per card)

X = $30 - (($0.20*60) + $2.00)

X = $16

 

But does anything big seem missing from this equation?

 

Other Factors

The thing that we haven't considered yet is marketing costs. (In reality, we haven't considered several things, but the lack of marketing expense has the biggest impact by far.) Basically, it will cost Capital One some money to tell our customers about the Phone Card offer, but we didn't include any of that expense in the equation on the previous page.

 

But how should we market this product? There are several different distribution channels we could use.

  1. Statement Inserts - Little slips of paper we put inside customers' monthly statements, which they return to us when they mail us their payments.

  2. Bangtails - Slips of paper that are attached to the backs of the envelopes that customers use to mail in their payments. If they are interested in buying the product, they can rip off the stubs and put them inside the envelopes.

  3. Statement Messages - A line or two of text typed on the remittance stub of each statement (the part a customer rips off and mails back with the check). It might say something like, "Check this box if you would like to purchase a Capital One Phone Card, good for 60 minutes of long distance calling, for only $30!"

  4. Direct Mail - We could send our customers a letter -- separate from their monthly statement -- describing the Phone Cards in detail.

  5. Outbound Telemarketing - We could place telephone calls to our customers describing the cards and asking them if they would like to purchase one.  

Please take a few moments to think about the distribution channels above. How are they similar? How are they different?  

What factors would be most important in determining which distribution channel you should use? In other words, what additional information would you need to know about each channel to decide which is best? For the purposes of this case, you do not need to think about all the variables for every distribution channel -- just try to think of the two main variables that apply to all of them.

 

Factors Explained

The two most important factors you need to consider are cost and response rate.

 

 

There are lots of other factors you might have thought of that also deserve consideration. A few are outlined briefly below:

 

The decision of which distribution channel to use is a very interesting one, but it is too lengthy to consider here. Let's assume that you decide to use the statement insert channel. Each insert will cost you $0.04, which includes everything -- all the way from the graphic designer's time, to the cost of printing them, to the cost of stuffing them in envelopes. And don't worry -- our postage costs won't go up. We already send all of our customers statements anyway, and since we are very careful to make the inserts extremely lightweight, we won't incur any incremental postage costs from marketing this product.

Assuming that we must sell 60-minute cards for $30, what response rate would be required to break even on the insert?

 

Show me the assumptions page again.

 

Hint: "Breaking even" means that you neither gain money nor lose money on a project -- your total profit is $0. The break-even point for a given variable is a very useful figure in business, since it tells you the point when you start making (or losing!) money.

 

 

Final Answer

 

There are a number of different ways you could have chosen to solve this problem, but the answer is the same no matter which way you do it.

 

Method 1:

Assume that you mail 100 inserts, and then determine how many people would have to respond for the profit to equal zero

Let R = the number of responders

(Revenue per card sold) - (Expense per card sold) = 0

$30R - [($0.20*60)R + $2.00R + (100*$0.04)] = 0

30R - 12R - 2R - 4 = 0

16R = 4

R = 0.25 people per hundred

R = 0.25%

 

Method 2:

Same as method 1, except you don't assume a certain number of customers

Let R = response rate

(Revenue per card sold) - (Expense per card sold) = 0

$30 - [($0.20*60) + $2 + ($0.04/R)] = 0

30 - 12 - 2 - (0.04/R) = 0

(0.04/R) = 16

16R = 0.04

R = 0.25%

 

Method 3:

Break even occurs when (Profit per piece mailed) - (Marketing cost per piece mailed) = 0

Response rate R = (# of cards sold/# of pieces mailed)

You can multiply any expression by (1/R)*R, or (# pieces mailed/

# cards sold)*(# cards sold/# pieces mailed), since this expression is equal to 1

Recall from the assumptions that marketing cost per piece mailed = $0.04

(Profit/piece mailed)*(# pieces mailed/# cards sold)*

(# cards sold/# pieces mailed) - $0.04 = 0

After you cancel out "pieces mailed" from the first two elements of

the equation above, you get the following equation: (Profit/card

sold)*(# cards sold/# pieces mailed) - $0.04 = 0

This evaluates to (Profit/card sold) * R - $0.04 = 0, since R = (# cards sold/# pieces mailed)

Recall from earlier in the case that the profit per card (without

marketing expense) is $16

Therefore, $16R - $0.04 = 0

R = 0.25%

 

Any way you look at it, the answer is the same -- if more than 0.25% of customers who receive the Phone Card offer decide to purchase a card, then we will make a profit. If fewer than 0.25% of customers respond, then we will lose money.

Does 0.25% sound like a reasonable expectation? Although it's impossible to tell in advance what the actual response rate would be, 0.25% sounds achievable, so the Phone Card cross sell is definitely worth testing.