y are u nt taking only the unit digit??...i knw ur ans is rt...but did get y to multiply the whole no...! can u tell me y?
ok, whenever we have 5&2 as last digit we'll always have 0 as the last digit. In order to find the non-zero digit we need the 2nd last digits also, that's why we need full number and not the last digits. eg:- 34! last digit of 30! = 8 no need to consider full number, last digits will do jst fine non zero digits of 34! = 8*1*2*3*4 = 2 for 35!, we'll consider the full numbers. Hope it's clear now.
ok, whenever we have 5&2 as last digit we'll always have 0 as the last digit. In order to find the non-zero digit we need the 2nd last digits also, that's why we need full number and not the last digits. eg:- 34! last digit of 30! = 8 no need to consider full number, last digits will do jst fine non zero digits of 34! = 8*1*2*3*4 = 2 for 35!, we'll consider the full numbers. Hope it's clear now.
do u mean to say that last non zero gigit of 34! and 35! will b same?
ok, whenever we have 5&2 as last digit we'll always have 0 as the last digit. In order to find the non-zero digit we need the 2nd last digits also, that's why we need full number and not the last digits. eg:- 34! last digit of 30! = 8 no need to consider full number, last digits will do jst fine non zero digits of 34! = 8*1*2*3*4 = 2 for 35!, we'll consider the full numbers. Hope it's clear now.
hi vivek ! its really boring if u ask the same type of question again and again.. if u see last two pages , its full of last non zero digit wala sum...
i dunno why is this happening.. i understand u need a proof for the formula fused in this type of prob.. pm some one whom u think can help u clarify ur doubt .. have a chat and clear ur doubt ...
There are 8436 steel balls, each with a radius of 1 cm, stacked in a pile, with 1 ball on top, 3 balls in the second layer, 6 balls in the third layer, 10 in the fourth, and so on. The number of horizontal layers in the pile is :
There are 8436 steel balls, each with a radius of 1 cm, stacked in a pile, with 1 ball on top, 3 balls in the second layer, 6 balls in the third layer, 10 in the fourth, and so on. The number of horizontal layers in the pile is :
There are 8436 steel balls, each with a radius of 1 cm, stacked in a pile, with 1 ball on top, 3 balls in the second layer, 6 balls in the third layer, 10 in the fourth, and so on. The number of horizontal layers in the pile is :
a) 34 b) 38 c) 32 d) 36 e) 40
tn term will be n(n+1)/2 sum of tn terms will be n(n+1)(n+2)/6 = 8436
There are 8436 steel balls, each with a radius of 1 cm, stacked in a pile, with 1 ball on top, 3 balls in the second layer, 6 balls in the third layer, 10 in the fourth, and so on. The number of horizontal layers in the pile is :