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Let S = { a + ib / a , b ∈ Z ,b is even } Show that S is a
subring of Z[i] , but not an ideal of Z[i]
Show that polynomial x⁵=9x+3 Is not solvable by radicals over.
Check whether x^5+9x^4+12x^2+6 is reducible over Q.
Let S={a+ib/a,b element of Z,b is even} show that S is a subring of Z[i],but not an ideal of Z[i]
Prove that Z[√2]={a+b√2;a,b element of Z} is a ring under the ordinary addition and multiplication
Find the number of elements of order 9 in Z3 (product ) Z9
Find the order of all elements of S3
In Z12,find the subgroups <2>,<3>,<4>,<5> and <6>
On Q/{-1} define * by a*b=a+b+an for all a,b element of Q/{-1} show that (Q/{-1},*) is an abelian group
Let G={3^n;n element of Z} prove that (G,•)

is an abelian group
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