Answer :
remember
(a+b)/c=(a/c)+(b/c)
(3x+18)/18=
(3x/18)+(18/18)=
(x/6)+1
the answer is [tex] \frac{x}{6}+1 [/tex] or if yo didn't want 2 seperate fractions
[tex] \frac{x+6}{6} [/tex]
(a+b)/c=(a/c)+(b/c)
(3x+18)/18=
(3x/18)+(18/18)=
(x/6)+1
the answer is [tex] \frac{x}{6}+1 [/tex] or if yo didn't want 2 seperate fractions
[tex] \frac{x+6}{6} [/tex]
The simplification of the expression is "[tex]\frac{x}{6} +1[/tex]".
According to the question,
The expression will be:
- [tex]\frac{3x+18}{18}[/tex]
By separating the terms, we get
→ [tex]\frac{3x}{18} +\frac{18}{18}[/tex]
By applying the division, we get
→ [tex]\frac{x}{6}+1[/tex]
Thus the answer above is correct.
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