If - x - denotes the greatest integers - x- then find the value of -2-3-2-3-1-99-2-3-2-99-2-3-98-99-A- 98B- 66C- 99D- 65

The correct option is B 66Option (a) is the correct answer. Check the video for the approach. ...

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If [ x ] deno...

Question

If [x] denotes the greatest integers $\leq$ x, then find the value of $[\frac{2}{3}] + [(\frac{2}{3}) + (\frac{1}{99})] + [(\frac{2}{3}) + (\frac{2}{99})] + \dots \dots + [(\frac{2}{3}) + \frac{98}{99}]$ .

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Similar questions

[x]

\leq x

[\frac{2}{3}] + [\frac{2}{3} + \frac{1}{99}] + [\frac{2}{3} + \frac{2}{99}] + . . . . + [\frac{2}{3} + \frac{98}{99}] =

[x]

\leq x,

[\frac{2}{3}] + [(\frac{2}{3}) + (\frac{1}{99})] + [(\frac{2}{3}) + (\frac{2}{99})] + \dots \dots + [(\frac{2}{3}) + (\frac{98}{99})]

x \in R

[x]

\leq x

[- \frac{1}{3}] + [- \frac{1}{3} - \frac{2}{100}] + . . . + [- \frac{1}{3} - \frac{99}{100}]

C_{r}

x^{r}

(1 + x)^{99}

C_{0} - 2 C_{1} + 3 C_{2} - 4 C_{3} + \dots 100 C_{99} =

f (x) = {x} + {x + 1} + {x + 2} . . . . . {x + 99}

[f (\sqrt{2})]

{.}

[.]

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