Guys for some reason my internet & pg editor is acting up.. the x & y seem to be missing from my above post despite typing the equations out twice
.
member ??

Guys for some reason my internet & pg editor is acting up.. the x & y seem to be missing from my above post despite typing the equations out twice
.
member ??

@Kevin88 said: Guys for Q4 : I'm getting the following equations :Just tell me where i'm going wrong-5 -3-3 -7==> -10-6
Thirichu schoollileku pokan samayam aayi !!

DAILY DOSE OF QUANT-SEPTEMBER 1
1.18^2000+12^2000-5^2000-1 is divisible by
(a)323 (b)221 (c)299 (d)237 (e)249
2.Let n be the smallest positive number such that S= 8^n*5^600 has 604 digits.Then the sum of the digits of S is
(a)19 (b)8 (c)10 (d)11 (e)12
3.The lat two digits of 4^1997 are
(a)04 (b)24 (c)44 (d)64 (e)84
4.What is the sum of all the coefficients of all terms of the expansion (1+2x+3x^2-4x^3)^10
(a)256 (b)1024 (c)1023 (d)2047 (e)2048
5.What is the remainder when 123123123.....(300 digits) is divided by 99
(a)18 (b)27 (c)33 (d)36 (e)39

p^2*q^3*r = 2^8/27.In order to minimize p+q+r, p/2 = q/3 = r.Hence solving r=2/3.Hence p+q+r = 6r = 4 😃
Sorry for not being active for sometime puys. I had gone to my native place, plus was busy giving treat to friends 
@rohan_bhasker said:
DAILY DOSE OF QUANT-SEPTEMBER 11) 221? Since its divisible by 17 and 13 both.2) S=19. since n=4. and 8^4 = 40963) 84.
@raku1989 said:
Guys.....I am using internet through my mobile sitting at office. So it ll be very difficult for me to post questions here at this time...Ill post once i reach back home....