We have,
If x2+y2=25y
Then,
[x−y5]=?
From given,
x2+y2=25y
⇒x2+y225=y
⇒x2+y2+2xy−2xy25=y
⇒(x−y)2+2xy25=y
⇒(x−y)225+2xy25=y
⇒(x−y25)2=y−2xy25
⇒(x−y25)2=25y−2xy25
⇒x−y5=√25y−2xy25
⇒x−y5=√25y−2xy5
Let f(x,y)=√x2+y2+√x2+y2−2x+1+√x2+y2−2y+1+√x2+y2−6x−8y+25∀x,yϵR, then
If A = { (x,y): x2+y2=25 } And B = {(x,y): x2+9y2=144}, then A∩B contains