If a borrower has $37,500 available for a down payment and wants to avoid mortgage insurance, what is the maximum price of a house they can afford?

Prepare for the Mortgage Loan Originator National Exam with multiple choice questions and detailed explanations. Enhance your confidence and exam readiness!

To determine the maximum house price a borrower can afford while putting down $37,500 and avoiding mortgage insurance, it is important to consider the typical minimum down payment required for conventional loans, which is usually 20%. This helps the borrower avoid private mortgage insurance (PMI).

If the borrower wants to avoid PMI, they would need to have a down payment that is at least 20% of the purchase price. The calculation for determining the maximum purchase price can be set up as follows:

Let "P" be the purchase price of the house. To find the maximum price, you set up the equation:

Down payment = 20% of Purchase Price

$37,500 = 0.20 * P

To find "P," you rearrange the equation:

P = $37,500 / 0.20

P = $187,500

Thus, the maximum price of a house that the borrower can afford, while providing a down payment of $37,500 and avoiding mortgage insurance, is $187,500. This reasoning confirms that the choice reflecting the maximum house price they can afford is indeed the correct answer.

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