1 .
In question, the given pie-chart shows the amount spent by a country on various sports during the year FY 2012-13.
If the total amount spent on sports during FY 2012 -13 was Rs. 1200000, then how much amount was spent on Basketball?
Answer & Explanation
Answer : Option C |
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Explanation : |
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$1200000 \over 100$ $\times$ 12.5 = Rs. 150000 |
2 .
In question, the given pie-chart shows the amount spent by a country on various sports during the year FY 2012-13.
If the total money spent is Rs. 2000000, how much more amount was spent on Cricket with respect to Tennis and Golf?
Answer & Explanation
Answer : Option A |
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Explanation : |
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25 - 10 - 12.5 = 2.5 % more now, 2.5% of 200000 = Rs. 50000 |
3 .
In question, the given pie-chart shows the amount spent by a country on various sports during the year FY 2012-13.
The amount spent on Football is what per cent of the amount spent on Tennis?
Answer & Explanation
Answer : Option C |
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Explanation : |
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$15 \over 10$ $\times$ 100 = 150% |
4 .
In question, the given pie-chart shows the amount spent by a country on various sports during the year FY 2012-13.
The amount spent on Hockey is what per cent more than the amount spent on Golf?
Answer & Explanation
Answer : Option B |
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Explanation : |
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Reqd % = $2.5 \over 12.5$ $\times$ 100 = 20% |
5 .
The Unit Digit in the product $7^{71} \times 6^{63} \times 3^{65}$ is
Answer & Explanation
Answer : Option D |
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Explanation : |
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6 .
The sum of all natural numbers from 51 to 100 is:
Answer & Explanation
Answer : Option D |
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Explanation : |
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7 .
Let N be the greatest number that will divide 1305, 4665 and 6905 leaving the same remainder in each case. Then, sum of the digits in N is:
Answer & Explanation
Answer : Option A |
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Explanation : |
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8 .
The simplified value of $\sqrt {32} + \sqrt {48} \over \sqrt 8 + \sqrt {12}$ is:
Answer & Explanation
Answer : Option B |
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Explanation : |
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9 .
How much does ($\sqrt {12} + \sqrt {18}$) exceed ($2\sqrt 3 + 2\sqrt 2$) ?
Answer & Explanation
Answer : Option C |
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Explanation : |
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10 .
Find the sum of : (1 - $1 \over n + 1$) + (1 - $2 \over n + 1$) + (1 - $3 \over n + 1$) + .................. + (1 - $n \over n + 1$)
Answer & Explanation
Answer : Option B |
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Explanation : |
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