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question_answer1) Directions: Each of these questions contains two statements: Assertion [A] and Reason [R]. Each of these questions also has four alternative choices, any one of which is the correct answer. You have to select one of the codes [a], [b], [c] and [d] given below. Assertion [A] HCF of (11, 17) is 1. Reason [R] If p and q are prime, then HCF (p, q) = 1
question_answer2) Directions: Each of these questions contains two statements: Assertion [A] and Reason [R]. Each of these questions also has four alternative choices, any one of which is the correct answer. You have to select one of the codes [a], [b], [c] and [d] given below. Assertion [A] If LCM = 182, product of integers is \[26\times 91\], then HCF = 13. Reason [R] LCM x Product of integers = HCF
question_answer3) Directions: Each of these questions contains two statements: Assertion [A] and Reason [R]. Each of these questions also has four alternative choices, any one of which is the correct answer. You have to select one of the codes [a], [b], [c] and [d] given below. Assertion [A] We can say that \[3|93\]and 5)0 is true. Reason [R] A non-zero integer a is said to divide an integer b if there exists an integer c such that b = ac.
question_answer4) Directions: Each of these questions contains two statements: Assertion [A] and Reason [R]. Each of these questions also has four alternative choices, any one of which is the correct answer. You have to select one of the codes [a], [b], [c] and [d] given below. Assertion [A] \[{{n}^{2}}-n\] is divisible by 2 for every positive integer. Reason [R] \[\sqrt{2}\]is not a rational number.
question_answer5) Directions: Each of these questions contains two statements: Assertion [A] and Reason [R]. Each of these questions also has four alternative choices, any one of which is the correct answer. You have to select one of the codes [a], [b], [c] and [d] given below. Assertion [A] \[\sqrt{2}\]is an irrational number. Reason [R] If p be a prime, then \[\sqrt{p}\]is an irrational number.
question_answer6) Directions: Each of these questions contains two statements: Assertion [A] and Reason [R]. Each of these questions also has four alternative choices, any one of which is the correct answer. You have to select one of the codes [a], [b], [c] and [d] given below. Assertion [A] 2 is a rational number. Reason [R] The square roots of all positive integers are irrationals.
question_answer7) Directions: Each of these questions contains two statements: Assertion [A] and Reason [R]. Each of these questions also has four alternative choices, any one of which is the correct answer. You have to select one of the codes [a], [b], [c] and [d] given below. Assertion [A] Denominator of \[34.12345\]. When expressed in the form \[\frac{p}{q},q\ne 0\], is of the form \[{{2}^{m}}\times {{5}^{n}}\], where m, n are non-negative integers. Reason [R] 34.L2345 is a terminating decimal fraction.
question_answer8) Directions: Each of these questions contains two statements: Assertion [A] and Reason [R]. Each of these questions also has four alternative choices, any one of which is the correct answer. You have to select one of the codes [a], [b], [c] and [d] given below. Assertion [A] \[\frac{13}{3125}\]is a terminating decimal fraction. Reason [R] If \[q={{2}^{n}}\,.\,{{5}^{m}}\]where n, m are non-negative integers, then \[\frac{p}{q}\]is a terminating decimal fraction.
question_answer9) Directions: Each of these questions contains two statements: Assertion [A] and Reason [R]. Each of these questions also has four alternative choices, any one of which is the correct answer. You have to select one of the codes [a], [b], [c] and [d] given below. Assertion [A] 29/9261 will have a non-terminating repeating decimal expansion. Reason [R] Let a = p/q be a rational number such that p and q are co-prime and the prime factorization of q is of the form\[{{2}^{n}}\times {{5}^{m}}\], where n and m are non-negative integers (whole numbers). Then, a has a decimal expansion, which is non-terminating repeating.
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