Respuesta :
[tex]n - \{1 - [n - (1 - n) - 1]\}=\\
n - \{1 - [n - 1 + n - 1]\}=\\
n - \{1 - [2n-2]\}=\\
n - \{1 - 2n+2\}=\\
n - \{- 2n+3\}=\\
n+2n-3=\\
3n-3[/tex]
Answer:
The simplified solution is [tex]3n-3[/tex]
Step-by-step explanation:
we need to simplify the expression [tex]n-{1-[n-(1-n)-1]}[/tex]
First, open the inner bracket
⇒[tex]n-{1-[n-1+n-1]}[/tex]
⇒[tex]n-{1-n+1-n+1}[/tex]
⇒[tex]n-1+n-1+n-1[/tex]
combine the like terms,
⇒[tex]n+n+n-1-1-1[/tex]
⇒[tex]3n-3[/tex]
Hence, the simplified solution is [tex]3n-3[/tex]