Prove-that-the-equation-of-the-circle-passing-through-the-points-of-intersection-of-these-two-curves-y-1-c-x-y-x-2-c-lt-2-3-3-is-x-c-2-2-y-1-2-1-c-2-4-

Question Number 118634 by ajfour last updated on 18/Oct/20

P r o v e t h a t t h e e q u a t i o n o f t h e c i r c l e

p a s s i n g t h r o u g h t h e p o i n t s o f

i n t e r s e c t i o n o f t h e s e t w o c u r v e s :

y = 1 + \frac{c}{x}; y = x^{2} (c < \frac{2}{3 \sqrt{3}})

i s {(x - \frac{c}{2})}^{2} + {(y - 1)}^{2} = 1 + \frac{c^{2}}{4} .

Commented by necxxx last updated on 18/Oct/20

s i r A j f o u r, y o u a n d I k n o w t h e s e y o u r

q u d s t i o n s a r e f o r M r W a n d B . e . h . i \dots l o l

I r e a l l y a p p r e c i a t e y o u r q u e s t i o n s; t h e y

r e m i n d m e t h a t {t h e r e}^{'} s m o r e t o w h a t w e

e v e r k n o w .

Commented by ajfour last updated on 18/Oct/20

t h a n k s S i r, t h i s q u e s t i o n

i^{'} v e c r e a t e d m y s e l f i s r e a l l y n i c e .

A n y o n e i n c l u d i n g y o u c a n a t t e m p t i t ★

Commented by ajfour last updated on 18/Oct/20

Facebook Tweet Pin