Simplifying Linear Expressions Involving Variables: 12x-(24x+35y)-(93x-48y)

$12x-(24x+35y)-(93x-48y)=\text{?}$

To solve this expression, let's proceed step-by-step:

• Step 1: Apply the Distributive Property to remove the parentheses:
  The original expression is $12x - (24x + 35y) - (93x - 48y)$.
  Distribute the negative signs:
• $= 12x - 24x - 35y - 93x + 48y$.
• Step 2: Combine like terms:
• For $x$-terms: Combine $12x - 24x - 93x$:
• $12x - 24x = -12x$
  $-12x - 93x = -105x$.
• For $y$-terms: Combine $-35y + 48y$:
• $-35y + 48y = 13y$.
• Step 3: Put the combined terms together:
  Therefore, the simplified expression is $13y - 105x$.

The solution to the expression is $13y - 105x$.