Class 10 Maths Chapter 1 Real Numbers Quiz 13 (60 MCQs)

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1. Ms. Sublett's class has a ratio of boys to girls of 3 to 1. If there are 4 girls in the class, how many boys are there?
2. Logarithmic form of 2 $^{10 }$= 1024
3. Euclid Division Lemma is used to find
4. Total number of rational numbers exist between any two two rational numbers
5. The HCF and LCM of two numbers are 5 and 30, respectively. If one number is 10, what is the other number?
6. What are the counting numbers (1, 2, 3 ..... )?
7. Whole numbers are natural numbers together with "zero."
8. After rationalize the denominator of $\frac{7}{3\sqrt{3}-2\sqrt{2}}$
9. As per euclid division lemma when divisor is 3 then possible integers are .....
10. Which of the following rational numbers have terminating decimal expansion?
11. $\left(1.9\times10^3\right)\left(4.5\times10^2\right)$
12. The least number that is divisible by all the numbers from 1 to 5 (both inclusive) is
13. HCF of 2 and 4 is
14. Two tankers contain 850 liters and 680 liters of petrol. Find the maximum capacity of a container which can measure the petrol of each tanker in the exact number of times. (2012)
15. -4 is not a whole number because:
16. Which is the largest number that divides 70 and 125, leaving remainders 5 and 8 respectively .....
17. The HCF of 52 and 130 is
18. True or False:Zero is a counting number.
19. Express 0.245245245 as a fraction in simplest form.
20. The number 1.101001000100001 ..... is
21. Give the most specific classification for $-\left(3\right)^2$
22. The decimal expansion of 189/125 will terminate after
23. What is the least number that must be added to 1056 so the number is divisibleby 23?
24. $\left(8.6\times10^5\right)\left(3.2\times10^2\right)$
25. If two positive integers a and b are written as a = p$^{3}$q$^{2}$ and b = pq$^{3}$; p, q are prime numbers, then HCF (a, b) is:
26. The product $\sqrt[3]{2}$ $\sqrt[4]{2}$ $\sqrt[12]{32}$
27. Every number is of the form-
28. Write this fraction as a decimal.1/9
29. A non-terminating and non recurring decimal is which type of number?
30. Which of the following real numbers has the smallest value?
31. Order the following numbers from greatest to least:1.2, -3, 0, -0.5
32. Which are co prime?
33. If p and q are positive integers such that p = ab$^{2}$ and q= a$^{2}$b, where a, b are prime numbers, then the LCM (p, q) is
34. A 12-ounce bottle of shampoo lasts Enrique 16 weeks. How long would you expect an 18-ounce bottle of the same brand to last him?
35. What is the ONLY difference between natural numbers and whole numbers?
36. If a and b are two positive integers such that a = 14b. Find the HCF of a and b.
37. Calculate the product of-2.5 and 6
38. The sum of the exponents of the prime factors in the prime factorisation of 196 is .....
39. Product of any two irrational numbers is always irrational
40. Natural numbers always start with 0.
41. Give the most specific classification for $11.1256$
42. Dudhnath has two vessels containing 720 ml and 405 ml of milk respectively. Milk from these containers is poured into glasses of equal capacity to their brim. Find the minimum number of glasses that can be filled. (2014)
43. Which number is a factor of 21
44. Fill in the blank. An integer is ..... rational.
45. For any integer n, the odd integer is represented in the form of .....
46. Pick the answer that is an example of the identity property of addtion
47. Which property states that any number multiplied by zero equals zero.
48. A rational number can always be represented in the form of p/q where p and q are
49. List the following real numbers from Least to Greatest.-4.35, -5.26, 3.21, 0.5
50. Integers can be negative, but whole numbers must be positive.
51. What is 37% as a decimal?
52. Order from least to greatest:[10, -5, 3, 16, -1, 0, 1]
53. Which of the following has a non-terminating, repeating decimal expansion?
54. The decimal expansion of the rational number $\frac{43}{2^45^3}$
55. Name the set or sets to which each real number belongs. $\sqrt{90}$
56. If two positive integers p and q can be expressed as p = ab$^{2}$ and q = a$^{3}$b, a; b being prime numbers, then LCM (p, q) is:
57. Sean has 8-inch pieces of toy train track and Ruth has 18-inch pieces of train track. How many of each piece would each child need to build tracks that are equal in length?
58. True or False:If a number can be written as a fraction, it is rational.
59. How do real numbers relate to algebraic expressions?
60. LCM of 2$^{4}$x3$^{5}$x5$^{3}$x7$^{2}$ and 2$^{3}$x3$^{6}$x5x7$^{8}$