Please help explain this answer
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q and p are positive integers.madsport wrote:The answer is E
Statement I
q^(p-1) = 1
q^p / q = 1
q^p = q
if p is any integer greater than 1, q has to be 1
if p =1, q can be any positive integer.
Insufficient.
Statement II is clearly insufficient. Alone.
Combining I & II
q^p = q
p=1
q can be any integer 1,2,3,566, etc.
Insufficient.
Hence E is the answer.
Statement 1:
q^p-1 = 1
q^p-1 = q^0 (any positive no. rest to zero will lead to 1)
so p-1 =0
p= 1
Here we are able to find value of P but this we are not sure of q (it can have any value).
so this is not suff.
Statement 2:
p =1
Insuff.
Statement 1 + 2
both sta. carry same thing (p =1)
So E will be answer
q^p-1 = 1
q^p-1 = q^0 (any positive no. rest to zero will lead to 1)
so p-1 =0
p= 1
Here we are able to find value of P but this we are not sure of q (it can have any value).
so this is not suff.
Statement 2:
p =1
Insuff.
Statement 1 + 2
both sta. carry same thing (p =1)
So E will be answer