Question
Examine whether the function is continuous at the points indicated against them.:
f(x) =$\frac{x}{\text{tan}3x}$
=$\frac{7}{3}$,for x ≥ 0, at x = 0.
f(x) =$\frac{x}{\text{tan}3x}$
=$\frac{7}{3}$,for x ≥ 0, at x = 0.
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$\frac{(17-n) !}{(14-n) !}=5 !$
$R_3=\{(x, y / y=3 x, y \in\{3,6,9,12\}, x \in\{1,2,3\}\}$
symmetric.
locus of point $P$ such that $P A^2-P B^2=13$.