@ScareCrow28 said:

A bag contains 35 tokens numbered 1 to 35. Five of them are picked randomly and are found to have five consecutive numbers. If the product of the five numbers is P, how many distinct values that P can assume are multiples of 16?

The series of numbers (1,1/2,1/3, ...1/1972_ is taken. Now, two numbers are taken from this series (the first two) say x,y. Then the operation x+y+x,y is performed to get a consolidated number. The process is repeated. What will be value of the set after all the numbers are consolidated into one number

(a) 1970 (b) 1971 (c) 1972 (d) None of these

Find the 28383rd term of the series 1234567891011121314....

(a) 3 (b) 4 (c) 9 (d) 7 (e) None of these

Find the number of zeros in the product 1^1 * 2^2 * 3^3 * ... 99^99 * 100^100

(a) 1200 (b) 1300 (c) 1050 (d) 1225 (e) None of these

Hi, Can anyone please help me out?

1) Find the last digit of the number 1^3+2^3... 99^3

(a) 0 (b) 1 (c) 2 (d) 5 (e) 8