To factor the expressions you've provided, we can break them down as follows:
-
Factors of 9.14: Since 9.14 is a decimal number, its factors can be determined by considering it as \( 914/100 \). The factors of 914 (which is \( 9.14 \times 100 \)) are:
- The prime factorization of 914 is \( 2 \times 457 \), where 457 is a prime number.
Thus, the factors of 9.14 (when expressed in fraction form and considering it as a decimal) can include the simplified fractions of its factor pairs. However, since it's a decimal, we might typically talk about factors in the context of whole numbers.
-
Factors of \( 8u \): The expression \( 8u \) can be factored as follows:
- The factors of \( 8u \) are:
- \( 1 \)
- \( 2 \)
- \( 4 \)
- \( 8 \)
- \( u \)
- \( 2u \)
- \( 4u \)
- \( 8u \)
- The factors of \( 8u \) are:
So, the factors of \( 8u \) are \( 1, 2, 4, 8, u, 2u, 4u, \) and \( 8u \).
If you need further information about either, feel free to ask!