To factor the expression \( 32y + 8 \), we can look for the greatest common factor (GCF) of the two terms.
The GCF of \( 32y \) and \( 8 \) is \( 8 \).
Now, we can factor out \( 8 \) from the expression:
\[ 32y + 8 = 8(4y + 1) \]
So, the factored form of \( 32y + 8 \) as a product with a whole number greater than 1 is:
\[ 8(4y + 1) \]