Employers should not ask about any of the following unless it specifically relates to the job requirements, because to not hire a candidate because of any one of them is discriminatory:
☆ Race
☆ Color
☆ Sex
☆ Religion
☆ National origin
☆ Birthplace
☆ Age
☆ Disability
☆ Marital/family status
I have to make project in our last semester and i am confused about itplease guide me and the site that I should look into for information?
What types of projects are suitable?
Define MPMM?
Which terminology used in MPMM?
A rich man died. In his will, he has divided his gold coins among his 5 sons, 5 daughters and a manager. According to his will First give one coin to manager. 1/5th of the remaining to the elder son. Now give one coin to the manager and 1/5th of the remaining to second son and so on..... After giving coins to 5th son, divided the remaining coins among five daughters equally. All should get full coins. Find the minimum number of coins he has?
If you look at a clock and the time is 315. What is the angle between the hour and the minute hands? ( The answer to this is not zero!)?
A cricket team of 11 players lined up in a straight line to have their photograph. The captain was asked to stand in the center of the line-up. 1) Bharat and Bhavin stood to the right of the captain 2) Two players stood between Bhagat and Bhairav 3) Seven players stood between Bhadrik and Bhanu 4) Bhavesh stood to the right of Bhuvan 5) Bhola and Bhumit stood either side of Bhagat 6) Bhavik and Bhumit stood to the left of the captain 7) Six players stood between Bhavin and Bhagat 8 ) Two players stood between Bhagat and Bhavik Who is the captain? Can you tell the positions of all the palyers?
Substitute digits for the letters to make the following relation true. S T I L L + W I T H I N -------------------- L I M I T S Note that the leftmost letter cant be zero in any word. Also, there must be a one-to-one mapping between digits and letters. e.g. if you substitute 3 for the letter S, no other letter can be 3 and all other S in the puzzle must be 3?
Consider an n by n grid of squares. A square is said to be a neighbour of another one if it lies directly above/below or to its right/left. Thus, each square has at most four neighbours. Initially, some squares are marked. At successive clock ticks, an unmarked square marks itself if at least two of its neighbours are marked. What is the minimum number of squares we need to mark initially so that all squares eventually get marked?
There are 10 statements written on a piece of paper 1. At least one of statements 9 and 10 is true. 2. This either is the first true or the first false statement. 3. There are three consecutive statements, which are false. 4. The difference between the numbers of the last true and the first true statement divides the number, that is to be found. 5. The sum of the numbers of the true statements is the number, that is to be found. 6. This is not the last true statement. 7. The number of each true statement divides the number, that is to be found. 8. The number that is to be found is the percentage of true statements. 9. The number of divisors of the number, that is to be found, (apart from 1 and itself) is greater than the sum of the numbers of the true statements. 10. There are no three consecutive true statements. Find the minimal possible number?
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