Question

$\huge \displaystyle\sf\lim\limits_{x\to\infty}\sqrt[x]{\dfrac{x!}{x^{x}}}$Or$\displaystyle\sf\lim\limits_{x\to\infty}\left(\dfrac{x!}{x}\right)^{\left(\dfrac{1}{x}\right)}$​​

Answer 1

${NOTA, or "None of the Above", is the option which enables the voter to officially register a vote of rejection for all candidates who are contesting. If a voter chooses to press NOTA it indicates that the voter has not chosen to vote for any of the party.</p><p></p><p>On 27 September 2013, the Supreme court of India ruled that the right to register a "none of the above" vote in elections should apply, while ordering the Election Commission to provide a button for the same in the electronic voting machines.$

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spam....xd

Answer 2

$</p><p></p><p>Verified \: by \: Toppr</p><p> \\ </p><p>x2+y2+xy2× \\ x2+y2−xx2+y2−x \\ =x2+y2−x2y2x2+y2−x \\ =y2y2x2+y2−x</p><p></p><p>=x2+y2−x</p><p></p><p>$