A relation `R` is defined on the set `Z` of integers as: `(x ,y) in R x^2+y^2=25` . Express `Ra n dR^(-1)` as the sets of ordered pairs and hence find their respective domains.

A relation R is defined on the set Z of integers as: (x,y)in Rhat Theta x^(2)+y^(2)=25. Express R and R^(-1) as the sets of ordered pairs and hence find their respective domains.

A relation R is defined on the set Z of integers as follows. R ={ (x, y) in R: x^2+y^2=2 5} Express R and R^-1 as the sets of ordèred pairs and hence find their respective domains.

A relation R is defined on the set z of integers as follows : (x,y) in RR hArr x^(2) +y^(2) = 25 . Express R and R^(-1) as the set of ordered pairs and hence find their respective domains.

A relation R is defined from the set of integer Z to Z as follows: (x,y) in Z hArr x^(2) + y^(2)=25 (i) Express R and R^(-1) as the set of ordered pairs. (ii) Write the domain of R and R^(-1) .

A relation R is defined from the set of integer Z to Z as follows: (x,y) in Z hArr x^(2) + y^(2)=25 (i) Express R and R^(-1) as the set of ordered pairs. (ii) Write the domain of R and R^(-1) .

Let R be a relation in N defined by (x ,y) in R x+2y=8 . Express R a n d R^(-1) as sets of ordered pairs.

Let R be the relation defined on the set N of natural numbers as R = {(x,y)|4x+5y=50,x,y in N} .Express R and R^-1 as set of ordered pairs

Let R be the relation defined on the set NN of natural number as R={(x,y)|4x+5y=50,x,y in NN} . Express RandR^(-1) as set of ordered pairs.

Let R be relation in N defined by (x,y) in RhArrx+2y=8 . Express R and R^(-1) as sets of ordered pairs.

If a relation R is defined on the set Z of integers as follows (a,b)in R iff a^(2)+b^(2)=25 then, domain ( R ) =