The expression you provided seems to follow a structure where certain variables and coefficients are combined, perhaps representing terms with similar variables or units.

Let's break it down:

You wrote:
\[
4rst^4 19m^3t^4 + 15rst^4 19m^3t^4
\]

Here, both terms have identical variables and powers: \( rst^4 \) and \( m^3t^4 \). Therefore, you can factor these out and add the coefficients (4 and 15):

\[
(4 + 15)rst^4 \cdot 19m^3t^4
\]

This simplifies to:
\[
19m^3t^4 \cdot 19rst^4
\]

Finally:
\[
19rst^4m^3t^4
\]

Let me know if you'd like a further breakdown.

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Do you want more details or have any questions?

Here are 5 questions related to this topic:
1. How do you factor common terms in an algebraic expression?
2. What happens when you add like terms in algebra?
3. Can you explain how exponents work when multiplying terms with the same base?
4. How do you simplify expressions with variables and exponents?
5. Why is factoring important in simplifying algebraic expressions?

**Tip:** Always group like terms first before simplifying complex expressions.

Learn how to factor and simplify the algebraic expression 4rst^4 19m^3t^4 + 15rst^4 19m^3t^4. This problem covers algebraic concepts like factoring, combining like terms, and working with exponents. Suitable for students in Grades 8-10.

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