Simplification Questions with Solutions

Simplification Questions with Solutions – Free MCQs Mock Test for online practice of competitive exams.

Quiz : Maths – Simplification
Medium – English
All type solved questions.
Selected from previous year SSC papers

 

Results

#1. \frac{5\frac{9}{14}}{5+\frac3{3+\frac1{\frac35}}} is equal to

#2. \frac{5\frac{9}{14}}{5+\frac3{3+\frac1{\frac35}}} is equal to

#3. The value of \frac{\sqrt{80}-\sqrt{112}}{\sqrt{45}-\sqrt{63}} is

#4. The square of a natural number subtracted from its cube is 48. The number is

#5. The value of \frac{\sqrt{80}-\sqrt{112}}{\sqrt{45}-\sqrt{63}} is




#6. The sum of two numbers is 37 and the difference of their squares is 185, then the difference between the two numbers is :

#7. The value of is 1-\frac{1}{1+\frac{2}{3 + \frac{4}{5}}}

#8. The value of is 1-\frac{1}{1+\frac{2}{3 + \frac{4}{5}}}

#9. The value of \frac{2\frac13-1\frac{2}{11}}{3+\frac{1}{3+\frac{1}{3+\frac13}}}

#10. The value of \frac{2\frac13-1\frac{2}{11}}{3+\frac{1}{3+\frac{1}{3+\frac13}}}




#11. The value of {3 +\frac{3}{3+\frac{1}{3+\frac{1}{3}}}} is

#12. The value of {3 +\frac{3}{3+\frac{1}{3+\frac{1}{3}}}} is

#13. Find the value of \frac{2}{1+\frac{1}{1-\frac{1}{2}}} \times\frac{3}{\frac56 \text{of} \frac{3}{2} \div 1\frac14}

#14. Find the value of \frac{2}{1+\frac{1}{1-\frac{1}{2}}} \times\frac{3}{\frac56 \text{of} \frac{3}{2} \div 1\frac14}

#15. The simplified value of \frac{4}{15} \text{of} \frac58\times 6+15 – 10  is




#16. The simplified value of \frac{4}{15} \text{of} \frac58\times 6+15 – 10  is

#17. The value of 3\div[\left(8-5)\div{\{(4-2)+(2+\frac{8}{13})}\}\right]  is

#18. The value of 3\div[\left(8-5)\div{\{(4-2)+(2+\frac{8}{13})}\}\right]  is

#19. The value of 3\frac12 -[2\frac14+ \{{1\frac14-\frac12(1\frac12-\frac13-\frac16)}\}] is

#20. The value of 3\frac12 -[2\frac14+ \{{1\frac14-\frac12(1\frac12-\frac13-\frac16)}\}] is




#21. The value of \frac{(3.2)^3-0.008}{(3.2)^2 + 0.64 +0.04} is

#22. The value of \frac{(3.2)^3-0.008}{(3.2)^2 + 0.64 +0.04} is

#23. \frac{4.41\times0.16}{2.1\times 1.6 \times 0.21} is simplified to

#24. \frac{4.41\times0.16}{2.1\times 1.6 \times 0.21} is simplified to

#25. (4\frac{11}{15} +\frac{15}{71})^2 – (4\frac{11}{15}-\frac{15}{71})^2 is equal to




#26. (4\frac{11}{15} +\frac{15}{71})^2 – (4\frac{11}{15}-\frac{15}{71})^2 is equal to

#27. The simplification of \frac18+\frac{1}{8^2}+\frac{1}{8^3}+\frac{1}{8^4}+\frac{1}{8^5} up to three places of decimals yields

#28. The simplification of \frac18+\frac{1}{8^2}+\frac{1}{8^3}+\frac{1}{8^4}+\frac{1}{8^5} up to three places of decimals yields

#29. if\frac{1120}{\sqrt P} =80, then P is equal to

#30. if\frac{1120}{\sqrt P} =80, then P is equal to




#31. the value of 25 – 5 [2 + 3 (2 – 2 (5 – 3) + 5) – 10]\div 4  is

#32. the value of 25 – 5 [2 + 3 (2 – 2 (5 – 3) + 5) – 10]\div 4  is

#33. When(\frac12-\frac14+\frac15-\frac16 ) is divided by (\frac25-\frac59+\frac35-\frac{7}{18} ), the result is

#34. When(\frac12-\frac14+\frac15-\frac16 ) is divided by (\frac25-\frac59+\frac35-\frac{7}{18} ), the result is

#35. 5 – [4 – (3 – (3 – 3 – 6))] is equal to




#36. The value of (11111)^2 is

#37. The least number which must be added to 1728 to make it a perfect square is :

#38. if (1101)^2 = 12122101, then find the value of \sqrt{121.2201}

#39. if (1101)^2 = 12122101, then find the value of \sqrt{121.2201}

#40. The square root of \frac{0.324\times0.081\times4.624}{1.5625\times0.0289\times72.9\times64}

 




#41. The square root of \frac{0.324\times0.081\times4.624}{1.5625\times0.0289\times72.9\times64}

 

#42. \sqrt{110\frac14} is equal to

#43. \sqrt{110\frac14} is equal to

#44. the simplified value of \sqrt{{5}+\sqrt{{11}+\sqrt{{19}+\sqrt{{29}+\sqrt{49}}}}} is

#45. the simplified value of \sqrt{{5}+\sqrt{{11}+\sqrt{{19}+\sqrt{{29}+\sqrt{49}}}}} is




#46. The number, whose square is equal to the difference between the squares of 975 and 585 is :

#47. \sqrt{\frac{0.49}{0.25}} +\sqrt{\frac{0.81}{0.36}} is equal to

#48. \sqrt{\frac{0.49}{0.25}} +\sqrt{\frac{0.81}{0.36}} is equal to

#49. The least number, that must be added to 1720 so as to obtain a perfect cube is :

#50. \sqrt[3]{(333)^3+(333)^3+(334)^3 -3\times333\times333\times334} is equal to




#51. The sum of the cubes of the numbers 22, -15 and -7 is equal to

#52. \sqrt[3]{(333)^3+(333)^3+(334)^3 -3\times333\times333\times334} is equal to

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