Question

$2.001÷0.003$ $=$ __________.

Answer 1

As $2.001$has three decimal place value after decimal point , $2.001$ is written as fraction form i.e. $\frac{2001}{1000}$

And similarly, $0.003$ is written as a fraction from i.e. $\frac{3}{1000}$

So, it will be,

$\frac{2.001}{0.003}$$=$$\frac{{\displaystyle \frac{2001}{1000}}}{{\displaystyle \frac{3}{1000}}}$

Here, the fraction in the denominator is made reciprocal and that is multiplied with the numerator fraction.

we get,

$\frac{2.001}{0.003}$$=$$\frac{2001}{1000}\times \frac{1000}{3}$

$=$ $\frac{2001}{3}\times \frac{1000}{1000}$ ( divide $1000$ by $1000$, we get $1$ )

$=$$\frac{2001}{3}\times 1$

$=$$\frac{2001}{3}$ ( on dividing $2001$ by $3$, we get $667$)

$=$$667$.

Hence, correct answer is $667$.