Real Numbers Test
Real Numbers
This is Real Numbers Test-02 for CBSE class 10 Maths.. There are 15 questions in this test with each question having around four answer choices.
Questions & Answers
1
If two positive integers ‘a’ and ‘b’ are written as \(a = p{q^2}\) and \(b = {p^3}{q^2}\), where ‘p’ and ‘q’ are prime numbers, then LCM(a, b) =
- A\({p^2}{q^3}\)
- B\({p^2}{q^2}\)
- C\({p^3}{q^2}\)Correct
- D\(pq\)
2
The HCF of 867 and 255 is
- A35
- B51Correct
- C25
- D55
3
The LCM \({2^3} \times {3^2}\) of and \({2^2} \times {3^3}\) is
- A\({2^2} \times 3\)
- B\(2 \times {3^2}\)
- C\({2^2} \times {3^2}\)
- D\({2^3} \times {3^3}\)Correct
4
The least positive integer divisible by 20 and 24 is
- A360
- B480
- C120Correct
- D240
5
The HCF of two consecutive numbers is
- A0
- B3
- C2
- D1Correct
6
The HCF of two consecutive even numbers is
- A3
- B1
- C2Correct
- D0
7
The HCF of two consecutive odd numbers is
- A1Correct
- B0
- C2
- D3
8
The LCM of two consecutive numbers is
- A0
- Btheir sum
- Ctheir difference
- Dtheir productCorrect
9
The LCM of two co-prime numbers is
- Atheir sum
- Btheir difference
- C0
- DTheir productCorrect
10
The LCM of 24, 60 and 150 is
- A1800
- B600Correct
- C2400
- D1200
11
The relationship between HCF and LCM of two natural numbers is
- ANone of these
- B\(HCF{\text{ }} \times {\text{ }}LCM\) = Sum of two natural numbers
- C\(HCF{\text{ }} \times {\text{ }}LCM\) = Difference of two natural numbers
- D\(HCF{\text{ }} \times {\text{ }}LCM\) = Product of two natural numbersCorrect
12
If HCF(72, 120) = 24, then LCM(72, 120) is
- A1728
- B2880
- C360Correct
- D240
13
If the HCF and LCM of two natural numbers are 12 and 144, and one of the numbers is 36, then the other number is
- A48Correct
- B60
- C36
- D72
14
If LCM(26, 91) = 182, then HCF(26, 91) =
- A17
- B11
- C19
- D13Correct
15
The HCF and LCM of two numbers are 9 and 90 respectively. If one number is 18, then the other number is
- A45Correct
- B63
- C54
- D36