Why is 22/7 non terminating and non recurring even though it is a rational number in p/q form?
If 1.666666...... is a rational number and can be expressed in pq form, then p + q is
Let x=pq be a rational number, such that the prime factorisation of q is not of the form 2m5n, where n, m are non-negative integers. Then, x has a decimal expansion which is
1.666666...... is a rational number and can be expressed in pq form where p and q are integers. Then the value of p+q is
All non-terminating and non-recurring decimal numbers are rational numbers.