Question

Ahuja bought 7 of 1/3 kg apples and 3 of 1/2 mangoes find the total weight of fruits bought of her

Answer 1

❁Given That :

Ahuja bought 7 of 1/3 kg apples and 3 of 1/2 mangoes.

❁To find :

total weight of fruits bought of her

❁Solution :

$= 7 \frac{1}{3} = \frac{21}{3} \\ = \: 3 \frac{1}{2} = \frac{7}{2}$

Lcm of 3 and 2 is 6

$\frac{44 + 21}{6} = \frac{65}{6} \\ = 10 \frac{5}{6}$

$hence$

$\boxed{ \red{10 \frac{5}{6} }}$

is the correct answer.

❁Additional information.

• A fraction is a number that represent part of whole
• when numerator is smaller than the denominiator, it is called proper fraction.
• when numerator is greater than the deniminator , it is said to be improper fraction.
• zero cannot be denominiator in fraction
• mixed fraction has both integral part and fractional part .

❁Formulas to convert into improper fraction

$\frac{integerl + denominator + numerator}{denominator}$

❁Formulas to convert into mixed fraction

$quiotent \: \frac{reminder}{divisor}$

Answer 2

$\Rightarrow\underline\bold{{Question}}$

• $Ahuja \:bought \:7\: of \:1/3\: kg \:apples// and \:3 \:of\: 1/2 \:mangoes \:find \:the\: total\: weight\: of\: fruits\: bought \:of \:her.$

　

　

$\Rightarrow\underline\bold{{To \: Find}}$

• $Total \: weight\: of \:fruits\:bought\:by\:her.$

　

　

$\Rightarrow\underline\bold{{Solution}}$

• $Weight\:of\:apples\:=\:7\frac{1}{3} \:=\:\frac{22}{3}$

• $Weight\:of\:mangoes\:=\:3\frac{1}{2} \:=\:\frac{7}{2}$

• $Total\:weight\:of\:fruits\:=\:\frac{22}{3}\:+\:\frac{7}{2}$

• $LCM\:of\:3\:and\:2\:=\:6$

• $Weight\:of\:apples\:=\: \frac{22}{3} \: \times \: \frac{2}{2} \: = \: \frac{44}{6}$

• $Total\:weight\:of\:mangoes\:=\: \frac{7}{2} \: \times \: \frac{3}{3} \: = \: \frac{21}{6}$

• $Total\:weight\:of\:fruits\:=\:\frac{44}{6}\:+\:\frac{21}{6}$

• $Total\:weight\:of\:fruits\:=\:\frac{65}{6}$

$\therefore{Weight\:of\:fruits\:is\:=\:\frac{65}{6}}$

　

　

　

$\huge\mathfrak{{Hope \: that \: helps \: !!!}}$