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Question Number 168980 by BHOOPENDRA last updated on 22/Apr/22

Commented by mr W last updated on 22/Apr/22

not clear what you want to show...

$${not}\:{clear}\:{what}\:{you}\:{want}\:{to}\:{show}... \\ $$

Commented by BHOOPENDRA last updated on 22/Apr/22

okk just do not look at the digram sir  if two elipse intersect then how to find  point of intersection i meant Its   X,Y cordinate

$${okk}\:{just}\:{do}\:{not}\:{look}\:{at}\:{the}\:{digram}\:{sir} \\ $$$${if}\:{two}\:{elipse}\:{intersect}\:{then}\:{how}\:{to}\:{find} \\ $$$${point}\:{of}\:{intersection}\:{i}\:{meant}\:{Its}\: \\ $$$${X},{Y}\:{cordinate}\: \\ $$

Commented by BHOOPENDRA last updated on 22/Apr/22

find all four cordinate where both   elipse intersect?

$${find}\:{all}\:{four}\:{cordinate}\:{where}\:{both}\: \\ $$$${elipse}\:{intersect}?\: \\ $$

Commented by mr W last updated on 22/Apr/22

i don′t think we can generally solve.  it leads to a quartic equation which  could have:  no root  one root  two roots  three roots or  four roots.

$${i}\:{don}'{t}\:{think}\:{we}\:{can}\:{generally}\:{solve}. \\ $$$${it}\:{leads}\:{to}\:{a}\:{quartic}\:{equation}\:{which} \\ $$$${could}\:{have}: \\ $$$${no}\:{root} \\ $$$${one}\:{root} \\ $$$${two}\:{roots} \\ $$$${three}\:{roots}\:{or} \\ $$$${four}\:{roots}. \\ $$

Commented by BHOOPENDRA last updated on 22/Apr/22

okk if it has four roots then what   will the process sir?

$${okk}\:{if}\:{it}\:{has}\:{four}\:{roots}\:{then}\:{what}\: \\ $$$${will}\:{the}\:{process}\:{sir}? \\ $$

Commented by BHOOPENDRA last updated on 22/Apr/22

like each elipse as a second degree   equations in X,Y cordinate

$${like}\:{each}\:{elipse}\:{as}\:{a}\:{second}\:{degree}\: \\ $$$${equations}\:{in}\:{X},{Y}\:{cordinate} \\ $$

Commented by mr W last updated on 22/Apr/22

there is no general process. if you  have a concrete example, show it.

$${there}\:{is}\:{no}\:{general}\:{process}.\:{if}\:{you} \\ $$$${have}\:{a}\:{concrete}\:{example},\:{show}\:{it}. \\ $$

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