$\"\"$

\

The sequence is $\"\"$

\

The first term is $\"\"$ .

\

Find the first $\"\"$ terms of the sequence.

\

Since the value of $\"\"$ is and odd number, the next number is $\"\"$ .

\

Since the value of $\"\"$ is an even number, the next number is $\"\"$ .

\

Therefore, the first $\"\"$ terms of the sequence are $\"\"$ .

\

$\"\"$

\

The first term is $\"\"$ .

\

Find the first $\"\"$ terms of the sequence.

\

Since the value of $\"\"$ is and odd number , the next number is $\"\"$ .

\

Since the value of $\"\"$ is an even number, the next number is $\"\"$ .

\

Therefore, the first $\"\"$ terms of the sequence are $\"\"$ .

\

$\"\"$

\

The sequence is $\"\"$

\

If $\"\"$ is an odd number, then the value of the next number $\"\"$ will he always an even number. \ \

\

Hence rewrite the expression for next number $\"\"$ .

\

Observe the first $\"\"$ terms of the sequence.

\

The sequence appears to reduce the odd factors of its terms until its greatest odd factor is $\"\"$ .

\

Therefore, the terms oscillates in between the values $\"\"$ .

\

$\"\"$

\

For $\"\"$ , the first $\"\"$ terms of the sequence are: $\"\"$ .

\

For $\"\"$ , the first $\"\"$ terms of the sequence are $\"\"$ .

\

The sequence appears to reduce the odd factors of its terms until its greatest odd factor is $\"\"$ .

\

Therefore, the terms oscillates in between the values $\"\"$ .