The next three terms in the sequence are: [tex]\boxed{\sf\green{(n+3)}}[/tex], [tex]\boxed{\sf\green{3(n+2)}}[/tex], [tex]\boxed{\sf\green{3(n+3)}}[/tex].
The first term is 3n, the second term is 3(n+1) which simplifies to 3n+3, and the third term is (n+2).
To find the next term, we add 1 to n to get (n+3).
The fifth term is 3(n+2) which simplifies to 3n+6.
The sixth term is 3(n+3) which simplifies to 3n+9.
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The next three terms in the sequence are: [tex]\boxed{\sf\green{(n+3)}}[/tex], [tex]\boxed{\sf\green{3(n+2)}}[/tex], [tex]\boxed{\sf\green{3(n+3)}}[/tex].
[tex]\large\sf\red{SO}[/tex][tex]\large\sf\orange{LU}[/tex][tex]\large\sf\pink{TI}[/tex][tex]\large\sf\blue{ON:}[/tex]
The first term is 3n, the second term is 3(n+1) which simplifies to 3n+3, and the third term is (n+2).
To find the next term, we add 1 to n to get (n+3).
The fifth term is 3(n+2) which simplifies to 3n+6.
The sixth term is 3(n+3) which simplifies to 3n+9.
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