Question.1.Given positive integers a and b, there exist whole numbers q and r satisfying a=bq+r, 0≤r<b .
Question.2.HCF of two numbers is always a factor of their LCM.
Question.3.Every composite number can be expressed (factorised) as a product of primes, and this factorisation is unique, apart from the order in which the prime factors occur.
Question.4.Sum of two prime numbers is always a prime number.
Question.6.\sqrt{2} and \sqrt{3} are irrationals numbers.
Question.7.π is an irrational number.
Question.8. Some irrational numbers are negative.
Question.9.If x=\frac{p}{q} be a rational number, such that the prime factorisation of q is not of the form 2^{n}5^{m}, where n, m are non-negative integers. Then x has a decimal expansion which is terminates.
Question.10. All real numbers are rational numbers.
Question.16.The product of any three consecutive natural numbers is divisible by 6.
Question.17.If x=\frac{p}{q} be a rational number, such that the prime factorisation of q is of the form 2^{n}5^{m}, where n, m are non-negative integers. Then x has a decimal expansion which is terminates.
Question.18.All integers are real numbers.
Question.19.The number of irrational numbers between 15 and 18 is infinite.
Each question contains statements given in two columns which have to be matched. Statements (A, B, C, D) in column I have to be matched with statements (p, q, r, s) in column II.