Table of Contents
What is the value of 12 C 6?
12C6=12!
How do you find the probability of 6C2?
6C2 = 6!/[2!. (6-2)!] = (6x5x4!)/(2×4!) Was this answer helpful?
Why is c12 used as a standard?
Carbon-12 is the standard while measuring the atomic masses. Because no other nuclides other than carbon-12 have exactly whole-number masses in this scale.
What is the value of 4 p2?
4P2=4! (4−2)! =4!
What is the value of 6C6?
What is the value of 6c6? 6C6 is represents a combination (or selection) of 6 things taken all at a time, So, only one possibility of selection. Therefore,6C6 = 6C0 = 1,Ans.
Why is 12c6 is chosen as the basis for defining atomic mass unit rather than 1h1?
This is due to the different mass of neutrons and protons acting to change the total mass in nuclides with proton/nuetron ratio other than `1:1` ratio of carbon – 12.
What is the value of 12 C 4?
Hence the value of 12 C 4 is 495.
How do you find the probability of 5C2?
5 CHOOSE 2 = 10 possible combinations. 10 is the total number of all possible combinations for choosing 2 elements at a time from 5 distinct elements without considering the order of elements in statistics & probability surveys or experiments.
What is 12 choose 6 or value of 12C6?
What is 12 CHOOSE 6 or Value of 12C6? 12 CHOOSE 6 = 924 possible combinations. 924 is the total number of all possible combinations for choosing 6 elements at a time from 12 distinct elements without considering the order of elements in statistics & probability surveys or experiments.
What is the factorial of 12C6?
12 CHOOSE 6 = 12! 6! (12 – 6)! step 3 Find the factorial for 12!, 6! & 6!, substitute the corresponding values in the below expression and simplify. 12C6 = 12! 6! (6)!
How do you calculate 6 choose 2 from 6 prizes?
In this example, we are taking a subset of 2 prizes (r) from a larger set of 6 prizes (n). Looking at the formula, we must calculate “6 choose 2.” C (6,2)= 6!/ (2! * (6-2)!) = 6!/ (2! * 4!) = 15 Possible Prize Combinations
How many possible combinations of 12 elements are there for 6?
12 CHOOSE 6 = 924 possible combinations. 924 is the total number of all possible combinations for choosing 6 elements at a time from 12 distinct elements without considering the order of elements in statistics & probability surveys or experiments.