To divide fractions using the KEEP, CHANGE, FLIP method, follow these steps:
- KEEP the first fraction as it is.
- CHANGE the division sign (÷) to a multiplication sign (×).
- FLIP the second fraction (take the reciprocal of the second fraction).
From the information provided, it looks like there are only two isolated numbers, but let's set up a hypothetical division of the two fractions based on what you've given:
A. If we consider the first part as a fraction for Julio:
Julio: \(-\frac{6}{3}\)
This can be simplified:
\[
-\frac{6}{3} = -2
\]
B. For Willow, if she has a value of -6:
Willow: -6
This can be represented as a fraction \(-\frac{6}{1}\).
If you were to divide the two values (using \(-\frac{6}{3}\) divided by \(-6\)), you would use the KEEP, CHANGE, FLIP method as follows:
\[ -\frac{6}{3} \div -6 = -\frac{6}{3} \times -\frac{1}{6} \]
Now, applying the KEEP, CHANGE, FLIP:
- KEEP: \(-\frac{6}{3}\)
- CHANGE: from division to multiplication (×)
- FLIP: \(-6\) becomes \(-\frac{1}{6}\)
This gives:
\[ -\frac{6}{3} \times -\frac{1}{6} \]
Now multiply:
\[ \frac{6 \times 1}{3 \times 6} = \frac{6}{18} \]
This simplifies to:
\[ \frac{1}{3} \]
So the final result of dividing \(-\frac{6}{3}\) by \(-6\) is \(\frac{1}{3}\).
Please verify if this aligns with the operations you intended; if you meant something different or specific, let me know!