Let A = {x such that x belongs to N and x+1 < 8} and B = {x such that x belongs to N and x+3≤5}. Then find A union B?
If A={x:x=4 power n minus 3n minus 1 and n belongs to mode of N } and B = {y:y = 9(n -1) and n belongs to mode of N } Prove that A subset of B
A and B are two sets such that n (A - B) =14 + x, n(B - A) = 3x and n(A ∩ B) = x.
Draw a Venn diagram to illustrate information and if n(A) = n(B), then find the value of x.
A={x:x is the factor of 24,x belongs to N}
B={x:x is the prime number,x<30}
Then find AUB, A intersection B, A-B, B-A.
If A={(x,y):y=ex,x belongs to R} and B={(x,y):y=e-x,x belongs to R}, then write A intersection B.