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Let {A}{(-{4},{0})} and {B}{({4},{0})}. Then the number of poi

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Let $A (- 4, 0)$ and $B (4, 0)$ . Then the number of points $C = (x, y)$ on the circle $x^{2} + y^{2} = 16$ lying in first quadrant such that the area of the triangle whose vertices are A,B and C is a integer is

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Let

A (- 4, 0)

and

B (4, 0)

. Then the number of points

C = (x, y)

on the circle

x^{2} + y^{2} = 16

lying in first quadrant such that the area of the triangle whose vertices are A,B and C is a integer is

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Question Text

Let

A (- 4, 0)

and

B (4, 0)

. Then the number of points

C = (x, y)

on the circle

x^{2} + y^{2} = 16

lying in first quadrant such that the area of the triangle whose vertices are A,B and C is a integer is

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