You need to remember that the coordinates of points that
lie on both curves need to be solutions of both
given equations.
You need to express in terms of
in the equation
such that:
25 - x^2
You need to set the equations
and equal such that:
4x
+ 4x - 25 = 0
You should complete the square such
that:
0
= 29 =gt x+2 = +-sqrt29
sqrt29
sqrt29
You need to find the coordinates and
such that:
+-sqrt(4(sqrt29-2))
+-sqrt(4(-sqrt29-2))
Hence, evaluating the
coordinates of points of intersection of curves yields
+-sqrt(4(sqrt29-2))x_2 = -2 - sqrt29 ; y_(3,4) = +-sqrt(4(-sqrt29-2)).
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