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From (iii), we will have two cases: Case 1. If the one who like Maaza sits at place no.1, then the one who likes Pepsi sits at place no.5. A will sit at place no. 4. From (ii), the one who likes Sprite sits at place no.2. From (i), C sits at place no.1. E and the one who like Miranda sit at place no. 4 and 6 respectively. D will sit at place no. 2. B will sit at place no. 5. Only person left for place no. 3 is F, who likes Coca-Cola. Case 2. If the one who like Maaza sits at place no.2, then the one who likes Pepsi sits at place no. 4. A will sit at place no. 5. From (ii), the one who likes Sprite sits at place no.1. From (i), C sits at place no.2. E and the one who like Mirinda sit at place no. 3 and 5 respectively. B and the one who likes Coca-Cola sit at place no. 4 and 6 respectively. This case will get discarded as F does not like Sprite.
Final arrangement as shown below:
(29.98% of 9840) + ? + (19.899% of 8490) = 7560
1279.98 ÷ 40.48 × 10.12 = ? × 2.16
17.98% of (16.93 X 8.992 + 46.87) = ? of 14.92 - 26.83 of 1.98
The greatest number that will divide 398,436, and 542 leaving 7, 11, and 15 as remainders, respectively, is:
2 (1/4)% of 7999.58 + {49.06% of 898.87} + √143.14 – 19.99% of 1499.63 - (52 - 41) = ?
12.99% of 499.99 ÷ 13.17 = ? ÷ 20.15
256.12 ÷ 7.92 + 26.11 × 7.82 – 44.09 = ?2
[(2/3 of 599.77) + (39.69% of 450.14)] ÷ [(5/8 of 399.79) - √120.91] = ?
Find the approximate value of Question mark(?) for given equation.
104.85% of 479.89 – √2400.91 + (71.92 ÷ 6.03) × 24.85 = ?
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