Class 10 Maths Chapter 1 Real Numbers Quiz 9 (60 MCQs)

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1. The square root of 57 is .....
2. Which is true about the decimal form of an irrational number?
3. If p isan irrational number then p-5 is a
4. If two positive integers a and b are written as a = x$^{3}$y$^{2}$ and b = xy$^{3}$; x, y are prime numbers, then HCF (a, b) is
5. Which of the following decimal expansion is irrational:
6. Find the HCF (865, 255) using Euclid's division lemma. (2013)
7. $\sqrt[]{10}\times\sqrt[]{15}$
8. Write the logarithm expression as a single logarithmlog$_{5}$4 + log$_{5}$3
9. Does $\frac{1}{15}$
10. Name the set or sets to which each real number belongs. $\frac{19}{6}$
11. Convert 0.444 ..... to a fraction.
12. The square root of a non-perfect square is:
13. 1) A rational number in its decimal expansion is 327.7081. What would be the prime factors of q, if it is expressed in the p/q form
14. The least number that is divisible by all the numbers from 1 to 10 (both inclusive) is
15. Express 0. $\overline{6}$ $\frac{p}{q}$
16. Product of three consecutive positive integers is NOT divisible by
17. If the volume of a cube is 27in$^{3}$, what is the length of one side of the cube?
18. A company is having an event that has a budget of $2.3\times10^4$ $\frac{1}{4}$
19. Which of the following is a non-terminating repeating decimal?
20. If p and q are two co-prime integers, then HCF and LCM of p and q will be:
21. The product of three consecutive integers is divisible by:
22. Ex 4. Multiply0(11)
23. What is the smallest prime which is not an even
24. Identify the set of numbers that best describes this situation:Possible number of miles you can walk in 1 hour
25. The number (7x6x5x4x3x2x1)+5 is ..... number
26. The HCF of 2 and 3 is
27. The LCM of 60, 84 and 108 is
28. The following numbers are examples of (a) . $\sqrt[]{23}, \\sqrt[]{700}, \\sqrt[]{61}, \\sqrt[]{89}$
29. True or False:Both rational and irrational numbers are real.
30. The sum of two irrational numbers is .....
31. What is the most specific set for $-\frac{2}{5}$
32. Four bells ring after 9, 12 and 15 minutes respectively.If they ring together at 3pm together, when will they ring together again?
33. What kind of real number is this? Check all that applies. $\frac{\sqrt{3}}{2}$
34. The decimal expansion of an irrational number is
35. H.C.F. of 6x$^{2}$yz$^{4}$ and 10xy$^{2}$z$^{3}$ is
36. Exponential form of log $_{5}$ 125 = 3
37. In between two rational number there is/are
38. What is the most specific set for $-35$
39. Identify the propertya + 0 = a
40. Which of the following rational number have terminating decimal?
41. Classify the number:3
42. Zachary bought a square peg-board for his room that has an area of 36 cm$^{2}$. What's the distance AROUND the peg-board?
43. What number, n, cubed is equal to 64?n$^{3}$ = 64
44. For some integer m, every odd integer is of the form
45. The number of rational numbers between any two consecutive whole numbers is .....
46. What is the conjugate of:$-3\sqrt{2}-6$
47. $2.\overline{35}$
48. Write 3/8 in decimal form
49. A forester wants to plant 66 apple trees, 88 banana trees and 110 mango trees in equal rows (in terms of number of trees). Also he wants to make distinct rows of trees (i.e., only one type of trees in one row). The number of minimum rows required are
50. From the choices given below mark the co-prime numbers
51. The product of two non zero irrational numbers is .....
52. About 13 out of 20 homes have a personal computer. On a street with 60 homes, how many computers would you expect to have?
53. Whole numbers are
54. An even positive integer is
55. Solve for x.3$^{x}$ = 27
56. Between which two whole numbers is $\sqrt{23}$
57. The total number of factors of a prime number is
58. List all the classifications of numbers that apply to the real number. 436
59. Classify .25252525.
60. For every natural number n, $6^n$