Let r s k and n be integers with nk1 and let Gckf for some i
Let r, s, k and n be integers with n>k>1 and let G={[c]=[kf] for some integer f}. If [r] and [s] are in G, then both [r]+[s] and [r]*[s] are in G.
Solution
Given:
r, s, k and n be integers with n>k>1
Let G={[c]=[kf] for some integer f.
here k is between 1 to n so,
in G={[c]=[kf] for some integer f.
take r in place of k then ok,
G={[c]=[rf] for some integer f.
and take s in place of k then ok,
G={[c]=[sf] for some integer f.
Now take r in place of k=r+s then ok,
G={[c]=[kf] for some integer f.
And Now take r in place of k=r*s then ok,
G={[c]=[kf] for some integer f.
In this way we say [r] and [s] are in G, then both [r]+[s] and [r]*[s] are in G.
![Let r, s, k and n be integers with n>k>1 and let G={[c]=[kf] for some integer f}. If [r] and [s] are in G, then both [r]+[s] and [r]*[s] are in G.Solution Let r, s, k and n be integers with n>k>1 and let G={[c]=[kf] for some integer f}. If [r] and [s] are in G, then both [r]+[s] and [r]*[s] are in G.Solution](/WebImages/19/let-r-s-k-and-n-be-integers-with-nk1-and-let-gckf-for-some-i-1039033-1761539465-0.webp)