Article 16 of Indian Constitution Equality of opportunity in matters of public employment—(1) There shall be equality of opportunity for all citizens in matters relating to employment or appointment to any office under the State (2) No citizen shall, on grounds only of religion, race, caste, sex, descent, place of birth, residence or any of them, be ineligible for, or discriminated against in respect of, any employment or office under the State. (3) Nothing in this article shall prevent Parliament from making any law prescribing, in regard to a class or classes of employment or appointment to an office under the Government of, or any local or other authority within, a State or Union territory, any requirement as to residence within that State or Union territory prior to such employment or appointment. (4) Nothing in this article shall prevent the State from making any provision for the reservation of appointments or posts in favour of any backward class of citizens which, in the opinion of the State, is not adequately represented in the services under the State.
The median of the following data will be ___
32,25,33,27,35,29,14,26 and 30.
The mean of 10 observations is 8. One more observation is added, and the new mean becomes 9. What is the value of the 11th observation?
If A and B are two sets such that the number of elements in A is 20, a number of elements in B is 18 and the number of elements in both A and B is 10, f...
Amish invested 2500 Rupees in each of these schemes, offering simple interest of 12% per annum. 16% P.A. and 15% PA. respectively. Find the total intere...
At a certain time in a park, the number of heads and the number of legs of monkeys and human visitors were counted, and it was found that there were 54 ...
12, 27, 44, 68, 94
The fourth term of an arithmetic progression is 6. Then the sum of first seven terms is:
‘479385A267’ is ten-digit number which is divisible by 9, what is the value of ‘A’?
what is the mean of given numbers 25, 15, 12, 23, 15,
The mode of the sample data = is 24 and the median = 80. Find the mean of this distribution