Q1. Who among the following constituted Turkan-i- Chihalgani?
Q2.Which one of the following was not constructed by Qutubuddin Aibak ?
Q3.Which Muslim ruler played Holi for the first time in Medieval India?
Q4.Jaziya was reimposed during the reign of
Q5.Who is considered the father of Sitar?
Q6. Shalini starts walking straight towards east. After walking 75 metres, she turns to the left and walks 25 metres straight. Again she turns to the left, walks a distance of 40 metres straight, again she turns to the left and walks a distance of 25 metres. How far is she from the starting point?
Solution:
Q7. A is 40 m South-west of B. C is 40 m South-east of B. Then, A is in which direction of C?
Solution:
Q8. Which letter in the word MECHANICAL occupies the same position as it does in the English alphabet?
Solution:
Q9. If the positions of the first and sixth digits of the number 2796543018 are interchanged, similarly the positions of the second and the seventh digits are interchanged and so on, which of the following will be third to the left of seventh digit from the left end?
Solution:
Q10. In a row of forty children, P is thirteenth from the left end and Q is ninth from the right end. How many children are there between P and R if R is fourth to the left of Q?
Solution:
Directions (11-15): A sentence/a part of the sentence is in bold. Four alternatives are given to the bold part which will improve the sentence. Choose the correct alternative and click the button corresponding to it. In case no improvement is needed, click the button corresponding to “No improvement”.
Q11. The farmers work at the fields.
Solution:
Q12. The boss impatiently told him to get up with his work.
Solution:
Q13. The judges remarked on the high standard of entries for the competition.
Solution:
Q14. He did not know how to solve the problem and I did not either.
Solution:
Q15. It is a place far of here.
Solution:
Q16. A Six digit number is formed by repeating a three digit number; for example, 256, 256 or 678, 678 etc. Any number of this form is always exactly divisible by:
Solution:
xyzxyz
= 100000x +10000y + 1000z + 100x + 10y + z
= 100100x + 10010y + 1001z
= 1001 (100x + 10y + z)
It will always be divisible by 1001
Q17. The divisor is 25 times the quotient and 5 times the remainder. If the quotient is 16, the dividend is:
Solution:
Divisor = 25 × 16 = 400
And remainder = 80
Dividend = Divisor × quotient + Remainder
= 400 × 16 + 80
= 6400 + 80 = 6480
Q18. How many numbers between 400 and 800 are divisible by 4, 5 and 6?
Solution:
Quotient on dividing 800 by 60 = 13
Quotient on dividing 400 by 60 = 6
∴ Required answer = 13 – 6 = 7
Q19. If 5432*7 is divisible by 9, then the digit in place of * is:
Solution:
if sum of its digits is divisible by 9
Let the number be x
⇒ 5 + 4 + 3 + 2 + x + 7 = 21 + x
∴ x = 6
Q20. If the number 4 8 3 2 7 * 8 is divisible by 11, then the missing digit (⋆) is
Solution:
if the difference of the sum of its digits at odd places and the sum of its digits at even places is either 0 or a number divisible by 11. Difference = (4 + 3 + 7 + 8) – (2 + 8 + ⋆) = 22 – 10 – ⋆ = 12 – ⋆ Clearly, ⋆ = 1
