How do you compare each pair of fractions with <, > or = given #35/25, 13/10#?

Answer 1

First you get them to a common denominator.

#35/25=(7xxcancel5)/(5xxcancel5)# This can also be written as #7/5xx2/2=(7xx2)/(5xx2)=14/10# Which is larger than #13/10#

Answer : #35/25>13/10#

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Answer 2

Autumn Arnold

To compare ( \frac{35}{25} ) and ( \frac{13}{10} ), first, find a common denominator:

( \frac{35}{25} ) simplifies to ( \frac{7}{5} ).

Now, we can compare ( \frac{7}{5} ) and ( \frac{13}{10} ):

To compare fractions, it's helpful to have them with the same denominator. We can rewrite ( \frac{13}{10} ) as ( \frac{13}{10} = \frac{13 \times 2}{10 \times 2} = \frac{26}{20} ).

Now, we can see that ( \frac{7}{5} ) is equivalent to ( \frac{14}{10} ).

Comparing ( \frac{14}{10} ) and ( \frac{26}{20} ):

( \frac{14}{10} = \frac{26}{20} ): The fractions are equal.

So, ( \frac{35}{25} = \frac{13}{10} ).

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Answer from HIX Tutor

When evaluating a one-sided limit, you need to be careful when a quantity is approaching zero since its sign is different depending on which way it is approaching zero from. Let us look at some examples.

How do you compare each pair of fractions with &lt;, &gt; or = given #35/25, 13/10#?

How do you compare each pair of fractions with <, > or = given #35/25, 13/10#?