what is 99 * 99+99-99/99

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Solution

$\Rightarrow 99 \times 99 + 99 - \frac{99}{99} \Rightarrow 99 \times 99 + 99 - 1 \Rightarrow 99 (99 + 1) - 1 \Rightarrow 99 (100) - 1 \Rightarrow 9900 - 1 \Rightarrow 9899 Answer$

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p = 2^{99} + 4^{99} + 6^{99} + 8^{99} + . . . . . . . . . + 100^{99}

q = 1^{99} + 3^{99} + 5^{99} + 7^{99} + . . . . . . . . . . + 99^{99} ?

x = \frac{1}{2}, y = 1, z = 2

x^{100} {y^{99} z}^{99} + x^{99} y^{100} z^{99} + x^{99} y^{99} z^{100} = . .

99 \times 99 =

${lim}_{π \to \infty} \frac{1^{99} + 2^{99} + 3^{99} + \dots \dots n^{99}}{n^{100}} =$ [EAMCET 1994]

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