$$ 1 \leftarrow \left\lvert\, \begin{array}{l} ext { Subtract. } \ (4 x+6 x y-5)-(-3 x+2 x y+2) \ \ \begin{array}{l}(4 x+6 x y-5)-(-3 x+2 x y+2)=\square \ ( ext { Simplify your answer. })\end{array} \ \end{array} ight. $$

Question

$$ 1 \leftarrow \left\lvert\, \begin{array}{l}	ext { Subtract. } \ (4 x+6 x y-5)-(-3 x+2 x y+2) \ \ \begin{array}{l}(4 x+6 x y-5)-(-3 x+2 x y+2)=\square \ (	ext { Simplify your answer. })\end{array} \ \end{array}ight. $$

UpStudy AI · Accepted Answer

1. Write the expression:
   $$
   (4x + 6xy - 5) - (-3x + 2xy + 2)
   $$
2. Distribute the subtraction sign (i.e., add the opposites):
   $$
   4x + 6xy - 5 + 3x - 2xy - 2
   $$
3. Combine like terms:
   - For the $$ x $$-terms: 
     $$
     4x + 3x = 7x
     $$
   - For the $$ xy $$-terms:
     $$
     6xy - 2xy = 4xy
     $$
   - For the constant terms:
     $$
     -5 - 2 = -7
     $$
4. Write the simplified answer:
   $$
   7x + 4xy - 7
   $$
$$ 7x + 4xy - 7 $$

\( 1 \leftarrow \left\lvert\, \begin{array}{l}\text { Subtract. } \\ (4 x+6 x y-5)-(-3 x+2 x y+2) \\ \\ \begin{array}{l}(4 x+6 x y-5)-(-3 x+2 x y+2)=\square \\ (\text { Simplify your answer. })\end{array} \\ \end{array}\right. \)

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