Class 8 Maths Chapter 6 Squares And Square Roots Quiz 3 (60 MCQs)

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1. Find the smallest whole number by which it should be divided to 2645 so as to get a perfect square.
2. Find the value of 14$^{2}$
3. What is square root of 225
4. Is it possible to have a square of a rational number?
5. All square numbers are positive.
6. What is 14$^{2}$?
7. Which is the greatest 4-digit perfect square?
8. The area of a square field is 60025 sq. m. A man cycles along its boundary at 18 Km/hr. In how much time will he return at the starting point?
9. An imperfect square is a number whose square root is .....
10. Find the square root of 46656.
11. If Lucy's square garden has a total perimeter of 12ft, how big is the inside (area) part of the garden?
12. Is not a perfect square
13. How many numbers lie between squares of 12 and 13
14. A perfect square number leaves 0 or 1 remainder on division by
15. $Evaluate\:\\sqrt{248+\sqrt{52+\sqrt{144}}}$
16. Square of a number 7 at the units place ends in
17. The square of which of the following would be odd number?
18. If 5278 is squared, then what will be at unit place?
19. The $\sqrt{135}$
20. $\sqrt{7}\times\sqrt{2}=$
21. Find the least number which must be added to 6412 so as to get a perfect square.
22. Which is a perfect square?
23. A square field has 3, 844 sq. meters of land. What is the width of the field?
24. What is the value of $\sqrt{1.44}$
25. Which shows 7$^{4}$ in expanded form?
26. $\sqrt{\frac{16}{81}}$
27. What will be the unit digit of the square of 14327
28. Is 9025 is a square of 85?
29. Which of the following is not a Pythagorean triplet?
30. 13$^{2= ..... }$
31. The area of a square field is 60025 m$^{2}$. A man cycles along its boundary at 18 km/hr. How much time will he take to reach the starting point?
32. Evaluate:(75)$^{2 }$-(74)$^{2}$
33. Find the sum of two consecutive numbers for 21
34. $\left(5-3\right)^2=$
35. $\sqrt{5}\times\sqrt{5}=$
36. $\sqrt[]{2\times2\times2\times2\times3\times3}=x$
37. Evaluate:(37)$^{}$$^{2}$-(36)$^{2}$
38. How many natural numbers lies between 35$^{2 }$and 36$^{2}$
39. Write down the correct number for203$^{2 }$-202$^{2}$
40. The number of non-perfect squares between 25 and 36 is .....
41. What is the square root of 9?
42. Which of the following is wrong statement?
43. Which number has a square root that is between 7 and 8?
44. A cube has a volume of 125 cm$^{3}$. What is the length of each side of the cube?
45. & X is a Pythagorean triplet where 41 is the largest number, Find x
46. If x$^{2}$= 100, then
47. Is 180 a perfect square?
48. Pick the integer that lies between 23$^{2 }$and 27$^{2}$
49. What is $\sqrt[]{324}$
50. Mr. Woodside is building a garden outside of Walker-Grant Middle School. He has enough fertilizer to cover 121 square feet. If Mr. Woodside wants to make a square garden, what should the length of each side be?
51. In a school parade, students will have to form a square if there are 735 students in the school. How many students won't be a part of it?
52. A perfect square is created when a whole number is multiplied by .....
53. Given the total surface area of a cube is 864m$^{2}$, calculate the volume, in m$^{3}$, of the cube.
54. By what least number should the given number be divided to get a perfect square number?4056
55. What should be divided from 2156 to make it a perfect square?
56. $\left(1\frac{1}{3}\right)^2=\left(\frac{p}{3}\right)^2$
57. Which of the following is NOT an example of a perfect square?
58. Which of the following is square of 2.1?
59. All the following are Perfect Squares except for which one?
60. Which of the following numbers cant be at the units digit of a perfect square?