Let's simplify the given expression step by step:

$2(3 - 4x) - 3(2x + 5) + 10x$

Step 1: Distribute the constants

$(2 \times 3) + (2 \times -4x) - (3 \times 2x) - (3 \times 5) + 10x$

$6 - 8x - 6x - 15 + 10x$

Step 2: Combine like terms

• Constant terms: $6 - 15 = -9$
• $x$-terms: $-8x - 6x + 10x = -4x$

Final Expression:

$-4x - 9$

Final Answer:

$\mathbf{-4x - 9}$

Would you like a detailed breakdown of any step?

Related Questions:

1. How do you solve equations with parentheses and distribution?
2. What are like terms, and how do you combine them?
3. How do you factor out the greatest common factor in expressions?
4. Can you solve for $x$ if given an equation like $-4x - 9 = 0$?
5. How does the distributive property work in algebra?

Tip: Always distribute first before combining like terms to simplify expressions efficiently! 🚀