If N is a natural number and N! ends with m zeroes, then the number of zeroes that (5N)! ends with is always
(a) N+(m/2)
(b) (N/5)+m
(c) 5m+1
(d) Cannot be determined
If N is a natural number and N! ends with m zeroes, then the number of zeroes that (5N)! ends with is always

236?
Sets of form ( 2^x , 3^y , 5^z) -> 6x4x2=48
@seetharam7 said:There are 90 questions in a test. Each correct answer fetches 1 mark, each wrong answer attracts a penalty of 1/4 mark and each unanswered question attracts a penalty 1/8 mark. If a candidate scored 23 marks, what is the minimum no of questions answered wrongly by him ?
@seetharam7 said:If N is a natural number and N! ends with m zeroes, then the number of zeroes that (5N)! ends with is always


. Totally in a messed up situation. Have been sitting with quant stuff since morning. Changed CAT date to Oct 18, morning slot. Taking NMAT on Nov 13. @joethaliath There are lots of weekday slots available.
AIMCAT 1306

@seetharam , my preps is as i told u on on phone 😃 .. going through different quant topics , taking 2 mocks a week .. hovering around the 70-80percentiles