evaluate lim x-> π/3
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Let x=y+π/3
limx→π/3(1−cos6x)1/22–√(π3−x)=limy→0(1−cos6y)1/2−2–√y
then use standard limit
1−cosxx2→12
and observe that
y>0⟹y=y2−−√
y<0⟹y=−
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