Solve the following exercise:
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Solve the following exercise:
According to the order of operations, we must solve the exercise from left to right.
Let's note that in the first addition exercise, we have an addition between two halves that will give us a whole number, therefore:
Now we will get the following exercise:
Let's note that we can simplify the mixed fraction:
Now the exercise we get is:
\( 4:\frac{6}{8}= \)
Simplifying first makes calculations easier! becomes , which is simpler to work with and helps you spot patterns like common denominators.
Yes! Convert each mixed number to an improper fraction, add them up, then convert back. Just make sure you find a common denominator first: .
Find the Least Common Denominator (LCD) first! In this problem, we're lucky that and already have the same denominator after simplifying.
Check two things: 1) The fraction part should be in lowest terms 2) The numerator should be smaller than the denominator. If not, convert some of the fraction to a whole number!
With addition, you can actually add in any order due to the commutative property! The explanation chooses left-to-right to stay organized, but gives the same result no matter the order.
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