One who likes Radish lives on even numbered floor at a gap of three floors from one who likes Grapes. G, who doesn’t like Strawberry but likes Carrot, lives on floor just below one who likes Grapes, who neither lives on floor marked as 6 nor on floor marked as 8, that means we have two different place for one who likes Grapes, in case (1) one who likes Grapes lives on floor marked 4, in case (2) one who likes Grapes lives on floor marked 2. Only one person lives between one who likes Apple and one who likes Radish, that means we have three different possible places for one who likes Apple, in case (1) one who likes Apple lives on floor marked 6, in case (2a) one who likes Apple lives on floor marked 8, in case (2b) one who likes Apple lives on floor marked 4. Only three person lives between one who likes Apple and K, who likes Pumpkin. Based on above given information we have F who likes Banana neither lives on adjacent floor of one who likes Radish nor one who likes Pumpkin, that means in case (1) F lives on floor marked 5, in case (2a) F lives on top floor, in case (2b) F lives on floor marked 3. Only two person lives between one who likes Banana and one who likes Kiwi, that means we have four possible place for one who likes Kiwi, in case (1a) K likes Kiwi, in case (1b) one who likes Kiwi lives on floor marked 8, in case (2a) one who likes Kiwi lives on floor marked 6 and in case (2b) one who likes Kiwi lives on floor marked 8. One who likes Tomato lives on odd numbered floor just below one who likes Orange, that means in case (1a) one who likes Tomato lives on floor marked 7, in case (1b) one who likes Tomato lives on floor marked 1, in case (2a) one who likes Tomato lives on floor marked 3 and in case (2b) one who likes Tomato lives on floor marked 7. H, who doesn’t lives on floor adjacent to one who likes Orange, lives on odd numbered floor at a gap of one floor from one who likes Brinjal, that means case (1a) is not valid. Only three person lives between one who likes Strawberry and one who likes Brinjal, who lives on adjacent floor of one who likes Patato. One who likes Carrot and Patato doesn’t lives on adjacent floor, that means in case (1b) and (2a) H lives on floor marked 7, in case (2b) H lives on floor marked 5. I who likes Capsicum lives on any floor below one who likes Strawberry, that means in case (1b) I lives on floor marked 4, in case (2a) and case (2b) I lives on floor marked 2. Based on above given information we have: Case (1a) is not valid as H lives on odd numbered floor at a gap of one floor from one who likes Brinjal. Again, we have: J, who doesn’t lives adjacent floor of K, lives on adjacent floor of one who likes Cherry. At least four person lives between one who likes Mango and Cherry, who lives on any floor above one who likes Radish, that means case (1b) and (2b) is not valid and we have two possible places for J, in case (2a) J lives on floor marked 8 and in case (2c) J lives on floor marked 6. E, who neither likes Papaya nor Radish, lives at a gap of one floor from one who likes Peas, that means E lives on floor marked 5. Based on above given information we have: Case (1b) and case (2b) is not valid as one who likes Cherry lives on any floor above one who likes Radish. Again, we have: Only two person lives between D and one who likes Cabbage, that means case (2a) is not valid and in case (2c) D lives on floor marked 8. Based on above given information we have final arrangement as follow:
The greatest number that will divide 398,436, and 542 leaving 7, 11, and 15 as remainders, respectively, is:
A number n when divided by 6, leaves a remainder 3. What will be the remainder when (n2 + 5n + 8) is divided by 6?
The greatest number that will divide 398, 437 and 5425 leaving 7, 12 and 2 as remainders, respectively, is:
If a nine-digit number 89563x87y is divisible by 72, then the value of √ (5x -4y) will be ∶
The least perfect square number which is divisible by 9, 12, 15, 24:
If the 6-digit number 589y72 is completely divisible by 8, then the smallest integer in place of y will be:
If a number 5678x43267y is completely divisible by 72 then (x+y)?
Find the remainder obtained by dividing 961125 by 37.
The number 976512is non-divisible by which of the following numbers?