Divisilibility Tests for 5

Q.

If N is the sum of first 13986 prime numbers, then N is always divisible by:

1. 6

2. 4

3. 8

4. none of these

Q. Shoud the remainder be always zero in the division mathod?

Q.

A number is divisible by both $5$ and $12$. By which other number will that number be always divisible?

Q.

Question 145

Fill in the blanks to make the statement true.

A number is divisible by 5, if it has ___ or ___ in its one's place.

Q. If N is the sum of first 13986 prime numbers, then N is always divisible by:

1. none of these
2. 8
3. 4
4. 6

Q.

If a number is divisible by 10, then it must also be divisible by 5.

1. True

2. False

Q.

Question 85

In the following question, state whether the given statement is true (T) or false (F).
All numbers which are divisible by 4, may not be divisible by 8.

Q.

Which of the following numbers is not divisible by 5?

1. 12345

2. 1234560

3. 1232

4. 1230

Q.

Which of the following numbers are divisible by both 5 and 10?

1. 56789

2. 567860

3. 68945

4. 55650

1. 3 and 4

2. 2, 3 and 4

3. 2 and 4

4. 1 and 2

Q. Which of the following numbers will be completely divisible by 5?

1. 248
2. 625
3. 149
4. 128