In conversion of wrong fractions right into mixed fractions, we follow the complying with steps:
Step I:Obtain the wrong fraction.Step II:Divide the molecule by the denominator and 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 convert \(\frac75\) right into a combined number.
As you recognize if a portion has very same number as numerator and also denominator, it renders a whole. Right here in \(\frac75\) we can take the end \(\frac55\) to do a whole and also the remaining fraction we have actually is \(\frac25\). So, \(\frac75\) deserve to be written in blended numbers as 1\(\frac25\).

\(\frac55\) = 1 + \(\frac25\)
\(\frac75\) = \(\frac55\) + \(\frac25\) = 1 + \(\frac25 \) = 1\(\frac25\)
Actually, \(\frac75\) means 7 ÷ 5. As soon as we division 7 by 5 we acquire 1 together quotient and also 2 together remainder. To convert an improper fraction into a mixed number we ar the quotient 1 as the entirety number, the remainder 2 together the numerator and also the divisor 5 as the denominator of the appropriate fraction. | ![]() For Example: Express each of the complying with 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\(\frac115\). ● Fraction Representations of fractions on a Number Line Fraction together Division Types that Fractions Conversion of blended Fractions right into Improper Fractions Conversion of not correct Fractions into Mixed Fractions Equivalent Fractions Interesting Fact around Equivalent Fractions Fractions in shortest Terms Like and Unlike Fractions Comparing prefer Fractions Comparing unequal Fractions Addition and Subtraction of prefer Fractions Addition and also Subtraction of uneven Fractions Inserting a portion between Two provided Fractions Numbers Page6th class PageFrom conversion of not correct Fractions right into Mixed fountain to residence PAGE New! CommentsHave her say around what you simply read! leave me a comment in the box below. Ask a question or price a Question.See more: How Did Judaism Differ From Other Ancient Religions ? Judaism Develops (Article) Didn"t find what you to be looking for? Or want to know much more informationabout Math just Math.Use this Google search to discover what friend need. |