Q. 5

# Find the area of

There are two equations involved in the question, Represents an ellipse, symmetrical about both axis and cutting x - axis

at B (a,0) and ( – a,0) Represents the area inside the ellipse  Represents a straight line cutting x - axis at B(a,0)  Represents the area above the straight line.

Form the given these two equations; we get the point of intersections. The points are B(a,0) and A(0,b). These are shown in the graph below The common area is the smaller area of an ellipse.

A = [Area between the curve (i) and x axis from 0 to a] – [Area between the curve (ii) and x axis from 0 to a]      SO, the required area is square units.

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