If U=x:xisanaturalnumberlessthan20, then find its subsets R such that
R=primenumbers
Given taht, U=x:xisanaturalnumberlessthan20
⇒U=1,2,3,4,5,6,7,8,9,10,11,12,13,14,15,16,17,18,19,20
its subset R is given as R=primenumbers
Therefore, R=2,3,5,7,11,13,17,19
If U=x:xisanaturalnumberlessthan20, then find its subsets P such that
P=evennaturalnumbers
If U=x:xisanaturalnumberlessthan20, then find its subsets Q such that
Q=oddnaturalnumbers
If A represents the set of natural numbers less than 5, then find the number of elements in A.
Also, write the number of subsets.
The relation R = (x,x13:x is a natural number less than 1000}. Find range such that all the elements of Range are integer.
The relation R = {(x, x13):x is a natural number less than 1000}. Find range such that all the elements of the range are integers.