find three rational number between 3/5 and 4/7 do it in copy
Answers
Step-by-step explanation:
Three rational numbers between \frac{3}{5}53 and \frac{4}{7}74 are \frac{201}{350},\ \frac{202}{350},\ \frac{203}{350}350201, 350202, 350203
Step by step explanation:
To find : Three rational numbers between \frac{3}{5}53 and \frac{4}{7}74 ?
Solution :
Rational number is defined as the number which can be written in the from of \frac{p}{q}qp where, p and q are integers and q is non-zero.
Rational numbers are terminating and repeating.
To get the rational numbers between \frac{3}{5}53 and \frac{4}{7}74 we have to make their denominator same.
Multiply and divide \frac{3}{5}53 by 70,
\frac{3}{5}=\frac{3\times 70}{5\times 70}=\frac{210}{350}53=5×703×70=350210
Multiply and divide \frac{4}{7}74 by 50,
\frac{4}{7}=\frac{4\times 50}{7\times 50}=\frac{200}{350}74=7×504×50=350200
The three rational numbers between \frac{200}{350}350200 and \frac{210}{350}350210 are \frac{201}{350},\ \frac{202}{350},\ \frac{203}{350}350201, 350202, 350203
Therefore, Three rational numbers between \frac{3}{5}53 and \frac{4}{7}74 are \frac{201}{350},\ \frac{202}{350},\ \frac{203}{350}350201, 350202, 350203
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Step-by-step explanation:
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