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The expression to factor is:

\[
p^2 - 14p
\]

This is a straightforward factoring problem where we can factor out the greatest common factor (GCF). The GCF of \( p^2 \) and \( 14p \) is \( p \). 

Thus, we can factor the expression as:

\[
p(p - 14)
\]

So, the factored form of \( p^2 - 14p \) is:

\[
p(p - 14)
\]

Would you like further details on factoring techniques or have any questions?

Here are five related questions to expand your understanding:
1. How do you factor quadratic expressions that include a constant term, like \( p^2 - 14p + 49 \)?
2. What is the greatest common factor (GCF), and how do you find it in different contexts?
3. Can you factor the expression \( x^2 - 9x \)?
4. How do you factor expressions like \( p^2 + 14p \), where the signs are different?
5. What is the process for factoring trinomials, such as \( x^2 + 5x - 6 \)?

**Tip:** When factoring, always start by identifying and factoring out the greatest common factor before proceeding with more complex techniques.

Learn how to factor the expression p^2 - 14p using the greatest common factor (GCF) method. This problem involves basic algebra and polynomial factoring, ideal for students in Grades 7-9.

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