After the withdrawal of bugs, as indicated in the previous question, some new bugs are discovered. Each of them belongs to only one solution in a manner such that the number of bugs found in each of the three solutions become identical.So, the minimum number of bugs which were discovered is equal to:

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

No worries! We‘ve got your back. Try BYJU‘S free classes today!

None of these

No worries! We‘ve got your back. Try BYJU‘S free classes today!

Open in App

Solution

The correct option is A 3
The number of bugs involved in the three solutions, after withdrawal are 20, 19 and 21. These numbers being consecutive can be made equal by adding a minimum of 3 new bugs.

Suggest Corrections

Similar questions

As a corporate policy, MnD Ltd. had decided that no bug would be found in more than two solutions and, so, those found in three solutions should be withdrawn from exactly one solution. The number of bugs withdrawn from the Elevate solution is two less than the number of bugs withdrawn from the Financo solution which, in turn, is two less than the number of bugs withdrawn from the Edusoft solution. Now, which of the following statements is/are definitely true?

Q. 10 bugs are equally divided into 2 groups, such that each group has the same number of bugs. Each group has bugs.

Q. Who discovered the super bugs

Q. In a habitat, there are red bugs and green bugs. The birds prefer the taste of the red bugs, so soon there are many green bugs and few red bugs. The green bugs reproduce and make more green bugs and eventually there are no more red bugs. The given example can be related to

Q. Divide the given bugs into 3 groups.

There are bugs in each group.

Join BYJU'S Learning Program

The correct option is A 3The number of bugs involved in the three solutions, after withdrawal are 20, 19 and 21. These numbers being consecutive can be made equal by adding a minimum of 3 new bugs.

The correct option is A 3
The number of bugs involved in the three solutions, after withdrawal are 20, 19 and 21. These numbers being consecutive can be made equal by adding a minimum of 3 new bugs.