Respuesta :
3(n+6) ≥ 3n+8
Start by distributing....
3n + 18 ≥ 3n + 8
Subtract 3n from both sides to get the n's on the same side....
18 ≥ 8
There are no solutions because 18 is not less than or equal to 8
Start by distributing....
3n + 18 ≥ 3n + 8
Subtract 3n from both sides to get the n's on the same side....
18 ≥ 8
There are no solutions because 18 is not less than or equal to 8
Answer:
The correct option is B) all real numbers.
Step-by-step explanation:
Consider the provided inequity.
[tex]3(n+6)\geq 3n+8[/tex]
We need to solve the inequity for n.
[tex]3(n+6)\geq 3n+8[/tex]
[tex]3n+18\geq 3n+8[/tex]
Subtract 3n from both sides
[tex]3n-3n+18\geq 3n-3n+8[/tex]
[tex]18\geq 8[/tex]
Which is true for any real number. As 18 is greater than 8.
Hence, the value of n is all real numbers.
Thus the correct option is B) all real numbers.
