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The value of \((343)^{\frac{1}{3}} \) is equal to:
An irrational number between 0.3101 and 0.333. is
An irrational number between 0.3101 and 0.333 is 0.32010010001
The sum of two irrational numbers is
The sum of two irrational number is either a rational or an irrational number.
Ex which is rational number.
which is irrational
Which of the following is an irrational number?
As is an irratinal number so will also be an irrational number.
The value of \(\dfrac{\sqrt{32}+\sqrt{48}}{\sqrt8+\sqrt{12}} \) is equal to:
The product \(\sqrt[3]{2}\times\sqrt[4]{2}\times\sqrt[12]{32} \) equals:
On simplifying \(\dfrac{x^{ab}\times x^{bc}}{x^{ca}} \) we get:
\( \dfrac{1}{\sqrt9\sqrt8}\) is equal to:
The value of \((256)^{0.16}\times(256)^{0.09} \) is:
Which of the following numbers has the terminating decimal representation ?
Terminating decimal are those numbers which come to an end after few repetitions after decimal point
\(0.\bar{75} \) is equalent to :
Three rational numbers between \(\dfrac{1}{3} \) and \(\dfrac{2}{3} \) are :
Rational numbers between and are
If \(x=2\sqrt3 \), then the value of \(x^2+\dfrac{1}{x^2} \) is:
Which of the following is an irrational number?
0.4014001 is an irrational number
Which of the following is a rational number ?
The decimal expansion of a rational number either terminates or begins to repeat the same finite sequence of digits
So 0.853853853â€¦. Is a rational number
Which of the following is not the value of \(\left[\left(\dfrac{5}{6}\right)^{\frac{1}{5}}\right]^{\frac{1}{6}} \)
which is not equal to
The sum of \(0.\bar3 \) and \(0.\bar4 \) is:
Let
Let
The rational numbers between \(\dfrac{2}{3} \) and \(\dfrac{5}{3} \) are:
So, are rational numbers between and
Simplify : \(\dfrac{13^{\frac{1}{5}}}{13^{\frac{1}{3}}} \)
Which of the following numbers is an irrational number ?
As is an irrational number
So is also an irrational number
A rational number lying between \(\sqrt2 \) and \(\sqrt3 \) is
So 1.6 is a rational number between and
The sum of digits of a number is subtracted from the number, the resulting number is always divisible by
Let the number be 23
Sum of digits
Difference which is divisible by 9
The simplest rationalisation factor of \(\sqrt{50} \) is: