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First, let's convert the mixed fraction to a simple fraction as follows:
Let's solve the exercise in the numerator:
Since the only operation in the exercise is multiplication, we'll combine everything into one exercise:
Let's solve the exercises in the numerator and denominator:
\( 94+12+6= \)
A mixed number like represents one complete value. To multiply fractions correctly, you need to work with single fractions, not mixed parts.
Use the formula: . So
Yes! Look for common factors you can cancel. For example, if you see 8 in a numerator and 8 in a denominator, you can cancel them to make calculations easier.
When you multiply by fractions less than 1 (like ), the result gets smaller. Think of it as taking "a quarter of" the previous result!
Not necessarily! Improper fractions are perfectly valid answers. However, if the problem asks for a mixed number or if it's more practical, you can convert back.
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