The rational number lies between 3 /7 and 2/3 is
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Answered by
4
Throught Simple Multiplication method , the answer is given
Attachments:
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muskanyadav65:
Thanks for the help
Answered by
9
to find a rational number between two fractions, we use this method :-

so,
using this method,

now, we will take LCM ,

also, if any equation is in this form:
then,it forms this equation,

so,

hope you understood!
so,
using this method,
now, we will take LCM ,
also, if any equation is in this form:
then,it forms this equation,
so,
hope you understood!
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