Given foci are (2,0) that is ae=2 where a is semi minor axis
from that we get a=4
and a^2=16
we know that b^2=a^2(1-e^2)
on solving we get b^2=12
since foci are on x-axis required equation is of the form x^2/a^2+y^2/b^2=1
focus=(+/-ae,0) and e2=1-b2/a2 (2s are in the power).e is given so using the first expression a can be found.once a is found,use the 2nd exp n find b..
n then put the values of a2 n b2 in the std eq of an ellipse i.e. x2/a2 + y2/b2=1.(2s are in power). you'll get the answer :)
distance between the foci is 2ae. find the distance between the points (2,0) and(-2,0)? then made it equal to 2ae then u will get the vaiue of a .find b using a and e? then construct equation of ellipse?
the coordinates of foci are along X-axis so major axis lies on X-axis.distance between the foci is 2ae=4 so we can get 'a' from this. also we can find out 'b' using the formula
b^2=a^2[1-e^2]
centre is origin so the equation of ellipse is of the form x^2/a^2 +y^2/b^2 =1
on substituting a,b values we can get the required equation.
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