Which of the following numbers is not an irrational number?
\(\sqrt{6084}\)
A square root is rational only when the number under it is a perfect square. π is a well-known irrational constant.
Check: \(78^{2} = 6084\), so \(\sqrt{6084} = 78\), a rational integer. 7652 and 5428 are not perfect squares, so their roots are irrational.
The number that is not irrational is \(\sqrt{6084}\).
If the decimal number \(0.15\overline{201}\) can be expressed in the form of \(\dfrac{a}{b}\) where a and b are co-primes, then find the value of \(\sqrt{b - a + 281}\).
Which of the following numbers is rational?
Which of the following numbers will have a terminating decimal value?
Which of the following numbers is rational?
Which of the following number is irrational?
Which of the following numbers will have an irrational square root?
What is the square root of 16 + 6√7?
A non-terminating but recurring decimal is:
Give the expression of \(8.\overline{48}\)