In counter of not correct fractions right into mixed fractions, us follow the complying with steps:

Step I:Obtain the improper fraction.Step II:Divide the molecule by the denominator and also obtain the quotient and remainder.Step III:Write the mixed fraction as: Quotient\(\fracRemainderDenominator\).

You are watching: 7/5 as a mixed number

Let us transform \(\frac75\) right into a mixed number.

As you know if a fraction has exact same number together numerator and denominator, it renders a whole. Right here in \(\frac75\) we deserve to take the end \(\frac55\) to make a whole and also the remaining portion we have actually is \(\frac25\). So, \(\frac75\) have the right to be written in mixed numbers together 1\(\frac25\).


                          \(\frac55\) = 1                        +                           \(\frac25\)

                                           \(\frac75\) = \(\frac55\) + \(\frac25\) = 1 + \(\frac25 \) = 1\(\frac25\)

Actually, \(\frac75\) way 7 ÷ 5. Once we divide 7 through 5 we gain 1 together quotient and 2 together remainder. To convert an improper portion into a blended number we ar the quotient 1 together the entirety number, the remainder 2 as the numerator and the divisor 5 as the denominator that the ideal fraction.


For Example: Express every of the adhering to improper fractions as blended fractions:(i) \(\frac174\)We have,


Therefore, Quotient = 4, Remainder = 1, Denominator = 4.Hence, \(\frac174\) = 4\(\frac14\)(ii) \(\frac135\)We have,


Therefore, Quotient = 2, Remainder = 3, Denominator = 5.Hence, \(\frac135\) = 2\(\frac35\)(iii) \(\frac285\)We have,


Therefore, Quotient = 5, Remainder = 3, Denominator = 5Hence, \(\frac285\) = 5\(\frac35\).(iv) \(\frac289\)We have,

Therefore, Quotient = 3, Remainder = 1, Denominator = 9Hence, \(\frac289\) = 3\(\frac19\).(v) \(\frac22615\)We have,

Therefore, Quotient = 15, Remainder = 1, Denominator = 15Hence, \(\frac22615\) = 15\(\frac115\).


Representations of fractions on a Number Line

Fraction together Division

Types the Fractions

Conversion of combined Fractions into Improper Fractions

Conversion of wrong Fractions right into Mixed Fractions

Equivalent Fractions

Interesting Fact about Equivalent Fractions

Fractions in shortest Terms

Like and also Unlike Fractions

Comparing favor Fractions

Comparing unequal Fractions

Addition and Subtraction of prefer Fractions

Addition and also Subtraction of uneven Fractions

Inserting a fraction between Two provided Fractions

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