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1) 1/n is terminating decimal number, where n=1,2,4,5,8. Some eligible n are prime (2,5), others (1,4,8) are not.
NOT SUFFICIENT

2) 1/n has at least 3 non zero digits on right of decimal, where n=3,6,7,8,9. Some eligible n are prime (3,7), others (6,8,9) are not.
NOT SUFFICIENT

1)+2) only n=8 satisfies both statements. thus, n=8 is not a prime.
SUFFICIENT


FINAL ANSWER IS (C)
Thanks for lacktutor for correcting me.

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If n is an integer from 1 to 9. Is n prime?

(Statement1): \(\frac{1}{n}\) is terminating decimal number.
—> if n=2(prime), then \(\frac{1}{2}\)= 0.5 (YES)
—> if n= 8(not prime), then \(\frac{1}{8}\)= 0.125 (NO)
Insufficient

(Statement2): \(\frac{1}{n}\) has at least 3 non zero digits on right of decimal.
—> if n=3(prime), then \(\frac{1}{3}=0.333\)... (yes)
—> if n= 8(not prime), then \(\frac{1}{8}= 0.125\) (NO)
Insufficient

Taken together 1&2,
—> only one value of n satisfies the both statements—>(n=8).
\(\frac{1}{8} = 0.125\), but n is not prime(always)
Sufficient

The answer is C

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#1
1/n is terminating decimal number

Yes for 2,5 and 4 insufficient
#2

1/n has at least 3 non zero digits on right of decimal
Only possible no is 7 or 8
insufficient
from 1 &2
no has to be 8

IMO C


If n is an integer from 1 to 9. Is n prime?


(1) 1/n is terminating decimal number

(2) 1/n has at least 3 non zero digits on right of decimal

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(1) 1/n is terminating decimal number
To get a terminating decimal,n has be either 2 or 5. Sufficient


(2) 1/n has at least 3 non zero digits on right of decimal
possible values of n can be = 3, 6, 7,8. Insufficient

A is correct.
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(1) 1/n is terminating decimal number......1/2,1/4,1/5/1/8... Satisfies... but all are not prime...INSUFFICIENT

(2) 1/n has at least 3 non zero digits on right of decimal......1/3,1/7,1/9,1/6.....but all are not prime...INSUFFICIENT

OA:E
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chondro48
1) 1/n is terminating decimal number, where n=1,2,4,5,8. Some eligible n are prime (2,5), others (1,4,8) are not.
NOT SUFFICIENT

2) 1/n has at least 3 non zero digits on right of decimal, where n=3,6,7,8,9. Some eligible n are prime (3,7), others (6,8,9) are not.
NOT SUFFICIENT

1)+2) only n=3 satisfies both statements. thus, n=3 is prime.
SUFFICIENT


FINAL ANSWER IS (C)

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Hi, chondro48

If you combine statement 1&2 together, only n=8 satisfies the both statements, not n=3.
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