REAL NUMBERS
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REAL NUMBERS

90381 For some integer q, every odd integer is of the form:

1 )q
2 )q + 1
3 )2q
4 )2q + 1
REAL NUMBERS

90416 The sum of exponents of prime factors in the prime-factorisation of 196 is:

1 )3
2 )4
3 )5
4 )2
REAL NUMBERS

90417 If two positive integers tn and n arc expressible in the form m = pq\(^{3}\) and n = p\(^{3}\)q\(^{2}\), where p, q are prime numbers, then HCF (m, n) =

1 )pq
2 )pq\(^{2}\)
3 )p\(^{3}\)q\(^{3}\)
4 )p\(^{2}\)q\(^{3}\)
REAL NUMBERS

90420 If p\(_{1}\) and p\(_{2}\) are two odd prime numbers such that p\(_{1}\) > p\(_{2}\), then \(\text{p}^2_1-\text{p}^2_2\) is:

1 )An even number.
2 )An odd number.
3 )An odd prime number.
4 )A prime number.
REAL NUMBERS

90422 A card is drawn at random from a pack of 52 cards. The probability that the card is drawn is neither an ace nor a king is:

1 )\(\frac{1}{26}\)
2 )\(\frac{4}{13}\)
3 )\(\frac{11}{13}\)
4 )\(\frac{11}{26}\)
NEET DIGITAL LIBRARY
REAL NUMBERS

90381 For some integer q, every odd integer is of the form:

1 )q
2 )q + 1
3 )2q
4 )2q + 1
REAL NUMBERS

90416 The sum of exponents of prime factors in the prime-factorisation of 196 is:

1 )3
2 )4
3 )5
4 )2
REAL NUMBERS

90417 If two positive integers tn and n arc expressible in the form m = pq\(^{3}\) and n = p\(^{3}\)q\(^{2}\), where p, q are prime numbers, then HCF (m, n) =

1 )pq
2 )pq\(^{2}\)
3 )p\(^{3}\)q\(^{3}\)
4 )p\(^{2}\)q\(^{3}\)
REAL NUMBERS

90420 If p\(_{1}\) and p\(_{2}\) are two odd prime numbers such that p\(_{1}\) > p\(_{2}\), then \(\text{p}^2_1-\text{p}^2_2\) is:

1 )An even number.
2 )An odd number.
3 )An odd prime number.
4 )A prime number.
REAL NUMBERS

90422 A card is drawn at random from a pack of 52 cards. The probability that the card is drawn is neither an ace nor a king is:

1 )\(\frac{1}{26}\)
2 )\(\frac{4}{13}\)
3 )\(\frac{11}{13}\)
4 )\(\frac{11}{26}\)
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REAL NUMBERS

90381 For some integer q, every odd integer is of the form:

1 )q
2 )q + 1
3 )2q
4 )2q + 1
REAL NUMBERS

90416 The sum of exponents of prime factors in the prime-factorisation of 196 is:

1 )3
2 )4
3 )5
4 )2
REAL NUMBERS

90417 If two positive integers tn and n arc expressible in the form m = pq\(^{3}\) and n = p\(^{3}\)q\(^{2}\), where p, q are prime numbers, then HCF (m, n) =

1 )pq
2 )pq\(^{2}\)
3 )p\(^{3}\)q\(^{3}\)
4 )p\(^{2}\)q\(^{3}\)
REAL NUMBERS

90420 If p\(_{1}\) and p\(_{2}\) are two odd prime numbers such that p\(_{1}\) > p\(_{2}\), then \(\text{p}^2_1-\text{p}^2_2\) is:

1 )An even number.
2 )An odd number.
3 )An odd prime number.
4 )A prime number.
REAL NUMBERS

90422 A card is drawn at random from a pack of 52 cards. The probability that the card is drawn is neither an ace nor a king is:

1 )\(\frac{1}{26}\)
2 )\(\frac{4}{13}\)
3 )\(\frac{11}{13}\)
4 )\(\frac{11}{26}\)
For More Updates join with Us
REAL NUMBERS

90381 For some integer q, every odd integer is of the form:

1 )q
2 )q + 1
3 )2q
4 )2q + 1
REAL NUMBERS

90416 The sum of exponents of prime factors in the prime-factorisation of 196 is:

1 )3
2 )4
3 )5
4 )2
REAL NUMBERS

90417 If two positive integers tn and n arc expressible in the form m = pq\(^{3}\) and n = p\(^{3}\)q\(^{2}\), where p, q are prime numbers, then HCF (m, n) =

1 )pq
2 )pq\(^{2}\)
3 )p\(^{3}\)q\(^{3}\)
4 )p\(^{2}\)q\(^{3}\)
REAL NUMBERS

90420 If p\(_{1}\) and p\(_{2}\) are two odd prime numbers such that p\(_{1}\) > p\(_{2}\), then \(\text{p}^2_1-\text{p}^2_2\) is:

1 )An even number.
2 )An odd number.
3 )An odd prime number.
4 )A prime number.
REAL NUMBERS

90422 A card is drawn at random from a pack of 52 cards. The probability that the card is drawn is neither an ace nor a king is:

1 )\(\frac{1}{26}\)
2 )\(\frac{4}{13}\)
3 )\(\frac{11}{13}\)
4 )\(\frac{11}{26}\)
NEET DIGITAL LIBRARY
REAL NUMBERS

90381 For some integer q, every odd integer is of the form:

1 )q
2 )q + 1
3 )2q
4 )2q + 1
REAL NUMBERS

90416 The sum of exponents of prime factors in the prime-factorisation of 196 is:

1 )3
2 )4
3 )5
4 )2
REAL NUMBERS

90417 If two positive integers tn and n arc expressible in the form m = pq\(^{3}\) and n = p\(^{3}\)q\(^{2}\), where p, q are prime numbers, then HCF (m, n) =

1 )pq
2 )pq\(^{2}\)
3 )p\(^{3}\)q\(^{3}\)
4 )p\(^{2}\)q\(^{3}\)
REAL NUMBERS

90420 If p\(_{1}\) and p\(_{2}\) are two odd prime numbers such that p\(_{1}\) > p\(_{2}\), then \(\text{p}^2_1-\text{p}^2_2\) is:

1 )An even number.
2 )An odd number.
3 )An odd prime number.
4 )A prime number.
REAL NUMBERS

90422 A card is drawn at random from a pack of 52 cards. The probability that the card is drawn is neither an ace nor a king is:

1 )\(\frac{1}{26}\)
2 )\(\frac{4}{13}\)
3 )\(\frac{11}{13}\)
4 )\(\frac{11}{26}\)