Set of multiples of 4 forms an ideal in z, the ring of integers under usual addition and multiplication. this ideal is
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Question: Set of multiples of 4 forms an ideal in Z, the ring of integers under usual addition and multipli...
Set of multiples of 4 forms an ideal in Z, the ring of integers under usual addition and multiplication. This ideal is,
a prime ideal but not a maximal ideal.
a maximal ideal but not a prime ideal
both a prime ideal and a maximal ideal
neither a prime ideal nor a maximal ideal

Removable singularity
Simple pole
Branch point
Essential singularity
2
5
7
49

a and b
b and c
c and d
d and a

a = 1 and b = 0
a = 0 and b = 1
a = 1 and b not equal to 0
a = 0 and b not equal to 1
Set of multiples of 4 forms an ideal in Z, the ring of integers under usual addition and multiplication. This ideal is,
a prime ideal but not a maximal ideal.
a maximal ideal but not a prime ideal
both a prime ideal and a maximal ideal
neither a prime ideal nor a maximal ideal

Removable singularity
Simple pole
Branch point
Essential singularity
2
5
7
49

a and b
b and c
c and d
d and a

a = 1 and b = 0
a = 0 and b = 1
a = 1 and b not equal to 0
a = 0 and b not equal to 1
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