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Let P be a variable pointon the ellipse (x^2/25)+(y^2/16)=1 with foci at S and S'. If A be the area of triangle PSS', then the maximum value of A is ???
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if it is algebra i can slove it srry bro
It is from Ellipse(Conic Section)...
|dw:1331294710472:dw| a=5 b=4 Calculate eccentricity \[e=\sqrt{1+b ^{2}/a ^{2}}\] Then find the focus which is S(ae,0) and S'(-ae,0) The area will be maximum when P is on the y-axis as shown in the diagram. So, coordinates of P will be (0,4) Base is SS'=2ae and Height = OP=4 Area=Base*Height/2 Did you understand it sid?
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