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(99)^(3)...

(99)^(3)

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Evaluate each of the following: (103)^(3) (ii) (98)^(3)( iii) (9.9)^(3)

Evaluate the following using the identity : (99.5)^3 .

Using binomial theorem, find the value of (i) (9.9)^3 (ii) (0.9)^4

If [x] denotes the greatest integer le x , then [(2)/(3)]+[(2)/(3)+(1)/(99)]+[(2)/(3)+(2)/(99)\]+...+[(2)/(3)+(98)/(99)] is equal to

If [x] denotes the greatest integer le x , then [(2)/(3)]+[(2)/(3)+(1)/(99)]+[(2)/(3)+(2)/(99)\]+...+[(2)/(3)+(98)/(99)] is equal to

999xx99xx9-:99-:9-:3=?(a)99(b)111(c)333(d)999(e) None of these

The unit digit of the following expression (1 !)^(99) + (2!)^(98) + (3!)^(97) + (4!)^(96) + …..(99 !)^1 is :

( The sum )/(1+1^(2)+1^(4))+(2)/(1+2^(2)+2^(4))+(3)/(1+3^(2)+3^(4))+.........+(99)/(1+99^(2)+99^(4))

How many integers 'x' in {1,2,3....99,100} are there such that x^(2)+x^(3) is the square of an integer?

How many integers 'x' in {1,2,3....99,100} are there such that x^(2)+x^(3) is the square of an integer?