`A = {x : x` is an integer a `1/2< X < 7/2} , B = {2,3,4}` write A in roaster form​

List all the elements of the following sets : (i) A = {x : x is an odd natural number} (ii) B = {x : x is an integer, -1/2 (iii) C{x :x is an integer, x^2le4 (iv) D={x: x is a letter in the word loyal} (v) E= {x: x is a month of a year not having 31 days} (vi) F = {x : x is a consonant in the English alphabet which precedes k }.

B={x: x is an integer, (-1)/2 lt x lt 9/2 }

List all the elements of the set B={x:x is an integer,-(1)/(2)

List all the elements of the following sets : (i) A = {x : x is an odd natural number} (ii) B={x:x" is an integer",-(1)/(2)ltxlt(9)/(2)} (iii) C ={x:x " is an integer,"x^(2)le4} (iv) D = {x : x is a letter in the word 'LOYAL'} (v) E = {x : x is a month of a year not having 31 days} (vi) F = {x : x is consonant in the English alphabet which preceedes k}.

If ={x:x=2n+1,n in Z} and B={x:x=2n,n in Z} then A uu B={x:x~ is~ an~ odd~ integer}~ uu{x:x is an even integer }={x:x is an integer }=Z .

Draw the graph of the function : f(x) = {(" 0 if x is an even integer"),("1 if x is an odd integer" ):}

If x^(2)+ax+b is an integer for every integer x then

If x is an integer, then (x +1) ^(4) – (x -1) ^(4) is always divisible by

If x is an integer, then (x + 1)^(4) - (x-1)^(4) is always divisible by