lim (square root (x + square root (x + square root (x))) - square root (x)) x>+∞
\[\lim (\sqrt{x+\sqrt{x+\sqrt{x}}}-\sqrt{x}) \] when x apro to infinite is this the Qs ??
yes
ok when its a polinomial lim f(x) = lim x^ the pigest power givin,,,
you can solve it helps me not???
oh ya , just second
but lets do it togethor try to multibly f(x) with \[\frac{ \sqrt{x+\sqrt{x+x}}+\sqrt{x} }{ \sqrt{x+\sqrt{x+x}}+\sqrt{x} } \]
got it untill now ??
ok i'll supose that u did then the limit would be \[\lim \frac{ \sqrt{x+\sqrt{x+ \sqrt{x}}}-\sqrt{x} \times \sqrt{x+\sqrt{x+ \sqrt{x}}}+\sqrt{x} }{ \sqrt{x+\sqrt{x+ \sqrt{x}}}+\sqrt{x} }\]
use the concepts of "Difference between the two squares" so wat do u think r u still stuck in it ??
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i'm so sorry..but i'm not understand....
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