Then x, = 4300731 - 2535618 = 1765113
Then (4 + 7 + 6 + x + y + 0) = (17 + x + y) must be divisible by 3.
And, (0 + x + 7) - (y + 6 + 4) = (x - y -3) must be either 0 or 11.
x - y - 3 = 0 ⟹ y = x - 3
(17 + x + y) = (17 + x + x - 3) = (2x + 14)
⟹ x= 2 or x = 8.
∴ x = 8 and y = 5.
768 x 768 x 768 + 232 x 232 x 232 | =? |
768 x 768 - 768 x 232 + 232 x 232 |
Given Exp. = | (a3 + b3) | = (a + b) = (768 + 232) = 1000 |
(a2 - ab + b2) |
60% of | 3 | of x = 36 |
5 |
⟹ | 60 | x | 3 | x x = 36 |
100 | 5 |
⟹ x = | ❨ | 36 x | 25 | ❩ | = 100 |
9 |
∴ Required number = 100
So, the required number must be divisible by each one of 3, 7, 47
553681 → (Sum of digits = 28, not divisible by 3)
555181 → (Sum of digits = 25, not divisible by 3)
555681 is divisible by 3, 7, 47.
3 + 33 + 333 + 3.33 ------ 372.33 ------
Then, x = 7589 - 3434 = 4155
4 a 3 | 9 8 4 } ==> a + 8 = b ==> b - a = 8 13 b 7 |Also, 13 b 7 is divisible by 11 ⟹ (7 + 3) - ( b + 1) = (9 - b )
⟹ (9 - b) = 0
⟹ b = 9
∴ (b = 9 and a = 1) ⟹ (a + b) = 10.
Unit digit must be 0 or 5 and sum of digits must be divisible by 9.
Among given numbers, such number is 202860.
1400 x x = 1050 ⟹ x = | 1050 | = | 3 |
1400 | 4 |
∴ | a + b | = | 12 | ⟹ | ❨ | 1 | + | 1 | ❩ | = | 12 |
ab | 35 | b | a | 35 |
∴ Sum of reciprocals of given numbers = | 12 |
35 |
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