Let Z be the set of integers. If
`A= { x in Z : 2^((x+2)(x^(2)-5x+6)) =1}`
and `B={x in Z: -3 lt 2x -1 lt 9},` then the number of subsets of the set ` A xx B`, is

Let Z be the set of integers. If A={xepsilonZ:2^((x+2)(x^(2)-5x+6))=1] and B={xepsilonz:-3lt2x-1lt9} then the number of subsets of the set AxxB is

Let Z is be the set of integers , if A={"x"inZ:|x-3|^((x^2-5x+6))=1} and B{x in Z : 10 lt3x+1lt 22} , then the number of subsets of the set AxxB is

If A={x : -3 lt x lt 3, x in Z} then find the number of subsets of A .

Let Z denote the set of integers, then (x in Z,|x-3|lt4cap{x inZ:|x-4|lt5} =

Let Z denoted the set of integers, then {x inZ:|x-3|lt4}nn{x inZ:|x-4|lt5}=

Let Z be the set of all integers and A={(x,y);x^(4)-y^(4)=175,x,y in Z},B={(,),x>y,x,y in Z} Then,the number of elements in A nn B is

If A={x in R : |x-2| gt 1} , B={x in R : sqrt(x^(2)-3) gt 1 } , C={x in R : |x-4| ge 2} and Z is the set of all integers, then the number of subsets of the set (AnnBnnC)^(c )nnZ is ___________.

Let A={x:x varepsilon z and 2^((x-2)(x^(2)-5x+6))=1},B=(x:x varepsilon z and -3<2x-1<9} .Find number of subsets of cartesian product A xx B(A)2^(18)(B)2^(10)(C)2^(15)(D)2^(20)

Write the following sets in the roster form : (i) {x : x^(2)-5x+6=0, x in N} (ii) {x : 2x-5 lt 4 , x in Z}