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2 (3)/(6) - (1)/(3)



User Shauna
by
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2 Answers

3 votes

The mathematical expression to be evaluated is:


2 (3)/(6) - (1)/(3)

To simplify the expression, we first convert the mixed fraction to an improper fraction:


2 (3)/(6) = ((2 * 6) + 3)/(6) = (15)/(6)

Substituting this value back into the original expression, we get:


2 (3)/(6) - (1)/(3) = (15)/(6) - (1)/(3)

Now we need to find a common denominator for the two fractions:


(15)/(6) - (1)/(3) = (15)/(6) * (2)/(2) - (1)/(3) * (2)/(2) = (30)/(12) - (2)/(6)

We can simplify the second fraction:


(30)/(12) - (2)/(6) = (30)/(12) - (4)/(12) = (26)/(12)

Finally, we can simplify the fraction by dividing both the numerator and denominator by their greatest common factor, which is 2:


(26)/(12) = (13)/(6)

Therefore, the simplified value of the mathematical expression is:


2 (3)/(6) - (1)/(3) = (13)/(6)

User Jelle De Fries
by
8.2k points
3 votes

Answer:


2(1)/(6)

Explanation:

First, write the fractions as improper fractions.


\sf2(3)/(6) -(1)/(3) \\\\\sf(15)/(6) -(1)/(3)

To, subtract the fractions make the denominators the same.

For that, multiply both sides of 1/3 by 2.


\sf(15)/(6) -(1*2)/(3*2) \\\\\sf(15)/(6) -(2)/(6)

Subtract.


(13)/(6)

Write it as a mixed number.


2(1)/(6)

User Hesam Faridmehr
by
8.8k points

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