Question

find ten rational number between 9/2 and 10/3.​

Answer 1

Answer:-

We need to find ten Rational Number between $\frac{9}{2}$ and $\frac{10}{3}$.

For finding rational number between two numbers, first if all we would need to equal the denominator of both the digits.

So, the new fraction which we got are $\frac{27}{6}$ and $\frac{20}{6}$

Now, we have to write 10 numbers between those, so we would increase one number and then Multiply it by the denominator and numerator.

$\implies \frac{27 \times 11}{6 \times 11} \: and \: \frac{20 \times 11}{6 \times 11} \\ \implies \frac{297}{66} \: and \: \frac{220}{66}$

We, have to simply, write any ten Numbers between these.

Now, let's write the ten Number between these:-

• $\frac{221}{66}$

• $\frac{222}{66}$

• $\frac{223}{66}$

• $\frac{224}{66}$

• $\frac{225}{66}$

• $\frac{226}{66}$

• $\frac{227}{66}$

• $\frac{228}{66}$

• $\frac{229}{66}$

• $\frac{230}{66}$

Answer 2

Answer:

We need to find ten Rational Number between \frac{9}{2}29 and \frac{10}{3}310 .

For finding rational number between two numbers, first if all we would need to equal the denominator of both the digits.

So, the new fraction which we got are \frac{27}{6}627and \frac{20}{6}620

Now, we have to write 10 numbers between those, so we would increase one number and then Multiply it by the denominator and numerator.

$$\begin{lgathered}\implies \frac{27 \times 11}{6 \times 11} \: and \: \frac{20 \times 11}{6 \times 11} \\ \implies \frac{297}{66} \: and \: \frac{220}{66}\end{lgathered}$$

We, have to simply, write any ten Numbers between these.

Now, let's write the ten Number between these:-

$$\frac{221}{66}$$

$$\frac{222}{66}$$

$$\frac{223}{66}$$

$$\frac{224}{66}$$

$$\frac{225}{66}$$

$$\frac{226}{66}$$

$$\frac{227}{66}$$

$$\frac{228}{66}$$

$$\frac{229}{66}$$

$$\frac{230}{66}$$