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The fraction representing the shaded portion is
The given figure represents 1 shaded portion/parts out of 4 equal parts. Hence, we can be written as .
The fraction representing the shaded portion is
The given figure represents 1 shaded portion/parts out of 2 equal parts. Hence, we can be written as .
The fraction representing the shaded portion is
The given figure represents 3 shaded portion/parts out of 4 equal parts. Hence, we can be written as \[\dfrac{3}{4}\].
The fraction representing the shaded portion is
The given figure represents 1 shaded portion/parts out of 8 equal parts. Hence, we can be written as .
The fraction representing the shaded portion is
The given figure represents 1 shaded portion/parts out of 6 equal parts. Hence, we can be written as .
What is the fraction of ₹ 1 is 50 paise?
We know that, 1 rupee is equal to 100 paise.
So, the fraction will be \[\dfrac{{50}}{{100}} = \dfrac{1}{2}\].
Hence, the fraction of ₹ 1 is 50 paise is .
What is the fraction of ₹ 1 is 25 paise?
We know that, 1 rupee is equal to 25 paise.
So, the fraction will be \[\dfrac{{25}}{{100}} = \dfrac{1}{4}\].
Hence, the fraction of ₹ 1 is 25 paise is .
What fraction of an hour is 30 minutes?
We know that, an hour is equal to 60 minutes.
So, the fraction will be \[\dfrac{{30}}{{60}} = \dfrac{1}{2}\].
Hence, the fraction of an hour is 30 minutes is .
What fraction of a day is 12 hours?
We know that, in a day is equal to 24 hours.
So, the fraction will be \[\dfrac{{12}}{{24}} = \dfrac{1}{2}\].
Hence, the fraction of a day is 12 hours is .
Which of the following is a proper fraction?
A fraction where the numerator is less than the denominator.
Hence, the is a proper fraction.
Which of the following is a proper fraction?
A fraction where the numerator is less than the denominator.
Hence, the is a proper fraction.
Which of the following is a proper fraction whose numerator is 1 and denominator is 3?
A fraction where the numerator is less than the denominator.
Hence, is a proper fraction whose numerator is 1 and denominator is 3.
Which of the following is an improper fraction?
A fraction where the numerator is greater than the denominator.
Hence, is an improper fraction.
Express \(\dfrac{5}{2}\) as a mixed fraction?
A whole number and proper fraction together.
Hence, the conversion of as a mixed fraction is .
Express \(\dfrac{9}{4}\) as a mixed fraction?
A whole number and proper fraction together.
Hence, the conversion of as a mixed fraction is \[2\dfrac{1}{4}\].
Express the mixed fraction \(1\dfrac{1}{2}\) as an improper fraction?
A whole number and proper fraction together.
Hence, the conversion of as an improper fraction is .
Express the mixed fraction \(2\dfrac{3}{4}\) as an improper fraction?
A whole number and proper fraction together.
Hence, the conversion of as an improper fraction is .
The simplest form of \(\dfrac{{12}}{{20}}\) is
The simplest form of is .
The simplest form of \(\dfrac{{45}}{{20}}\) is
The simplest form of is .
Which of the following fractions is not equivalent to \(\dfrac{1}{3}\)?
Equivalent fractions have the same value, even though they may look different.
Hence, is not equivalent to .
Which of the following fractions is equivalent to \(\dfrac{3}{4}\)?
Equivalent fractions have the same value, even though they may look different.
Hence, is equivalent to .
The equivalent fraction of \(\dfrac{2}{5}\) with numerator 4 is
Equivalent fractions have the same value, even though they may look different.
Hence, the equivalent fraction of with numerator 4 is .
The equivalent fraction of \(\dfrac{{20}}{{36}}\) with denominator 9 is
Equivalent fractions have the same value, even though they may look different.
Hence, the equivalent fraction of with numerator 9 is .
Which of the following pairs of fractions are equivalent?
Equivalent fractions have the same value, even though they may look different.
Hence, pair of fractions are equivalent.
Which of the following pairs of fractions are not equivalent?
Equivalent fractions have the same value, even though they may look different.
Hence, \[\dfrac{1}{2},\dfrac{2}{3}\] pair of fractions are not equivalent.
Which of the following pairs of fractions are like fractions?
The fractions with the same denominators are called like fractions.
Hence, the pair of fractions are like fractions.
Which of the following pairs of fractions are unlike fractions?
The fractions with different denominators are called unlike fractions.
Hence, the pair of fractions are unlike fractions.
Apala typed 50 pages of a book containing 100 pages. Meenu typed 25 pages of the same book. Who typed more?
Hence, Apala typed more pages than Meenu.
\(\dfrac{1}{3} + \dfrac{2}{3} = \)
\(\dfrac{1}{3} + \dfrac{1}{3} + \dfrac{1}{3} = \)
\(\dfrac{1}{4} + \dfrac{1}{4} + \dfrac{1}{4} + \dfrac{1}{4} = \)
\(\dfrac{5}{4} – \dfrac{1}{4} = \)
\(\dfrac{8}{{10}} – \dfrac{3}{{10}} = \)
\(1 – \dfrac{1}{2} = \)
\(\dfrac{0}{1} + \dfrac{0}{1} = \)
\(\dfrac{8}{{15}} – ? = \dfrac{7}{{15}}\)
Hence, the fraction of the replace ‘?’ is .
\(? – \dfrac{1}{4} = \dfrac{1}{4}\)
Hence, the fraction of the replace ‘?’ is .
\(? + \dfrac{2}{7} = \dfrac{5}{7}\)
\[\begin{array}{l}\therefore ? + \dfrac{2}{7} = \dfrac{5}{7}\\ \Rightarrow \dfrac{5}{7} – \dfrac{2}{7}\\ \Rightarrow \dfrac{{5 – 2}}{7}\\ \Rightarrow \dfrac{3}{7}\end{array}\]
Hence, the fraction of the replace ‘?’ is .
\(\dfrac{{25}}{7} – \dfrac{{15}}{5} = \)
Apala bought \(2\dfrac{1}{2}\) kg of potatoes whereas Meenu bought \(1\dfrac{1}{2}\) kg of potatoes. Find the total amount of potatoes purchased by Apala and Meenu both.
According to the given question, Apala bought kg of potatoes.
Meenu bought kg of potatoes.
Just add both the fractions to get the total amount of potatoes purchased by Apala and Meenu both.
\[\therefore 2\dfrac{1}{2} + 1\dfrac{1}{2}\]
First, we have to convert the mixed fraction into a proper fraction.
\[\begin{array}{l}\therefore 2\dfrac{1}{2} + 1\dfrac{1}{2}\\ \Rightarrow \dfrac{5}{2} + \dfrac{3}{2}\end{array}\]
Hence, the total amount of potatoes purchased by Apala and Meenu both is 4 kg.
A teacher finished \(\dfrac{3}{4}\) of his course. How much course is left?
Let the total course is 1 and he has done of it.
So, the course he left is .
Hence, he has left of his course.
Mamsh read \(\dfrac{5}{6}\) part of the book. Preeti read \(\dfrac{1}{6}\) part of the book. What more part was read by Manish?
According to the question, Mamsh read part of the book.
Preeti read part of the book.
We subtract the both fractions to get the fraction of the part was read by Manish.
Hence, part of the book read by Manish.
What do you call fractions with different denominators?
Fraction with different denominators is called the unlike fractions.
If the numerator and denominator of a fraction are equal then the fraction is
If the numerator and denominator of a fraction are equal then the fraction is equal to 1.
A fraction with numerator 1 is called
A fraction with numerator 1 is called a unit fraction.
A twodigit number is such that the product of the digit is 8. When 18 is added to the number, then the digits are revised. The number is
Let the units digit be .
So, the ten’s digit is .
The number is 10.
Now, according to the condition.
So, the ten’s digit is .
Hence, a twodigit number is such that the product of the digit is 8. When 18 is added to the number, then the digits are revised. The number is 24.
A__________ is a number representing part of a whole.
A fraction is a number representing part of a whole.
What is the fraction form of five eighteenths?
The fraction form of five eighteenths is .
A fraction whose numerator is less than its denominator is called a
A fraction whose numerator is less than its denominator is called a proper fraction.
What are the fractions with the same denominator called?
The fraction with the same denominator is called a like fractions.