The number of points, having both co- ordinates as integers, that lie in the interior of the triangle with vertices (o, 0), (o, 41) and (41, o) is:

901

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861

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820

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780

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Solution

The correct option is D
780

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Similar questions

Q. The number of points, having both co-ordinates as integers, that lie in the interior of the triangles with vertices

(0, 0), (0, 41)

and

(41, 0)

The number of points, having both
co-ordinates as intergers, that lie in the interior of the triangle with
vertices $(0, 0),$ $(0, 41)$ and $(41, 0)$ is :

Q. Number of points with integral co-ordinates that lie inside a triangle whose co-ordinates are

(0, 0)

, $(0,21) and (21,0)

Q. Number of points with integral co-ordinates that lie inside a triangle whose co-ordinate are (0,0), (0, 21) and (21, 0)

The number of integral points (integrals poems mean both coordinate should should be integers ) exactly with the interiors of triangle with vertices (0,0),(4,3)and(21,0)

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The number of points, having both co- ordinates as integers, that lie in the interior of the triangle with vertices (o, 0), (o, 41) and (41, o) is:

The correct option is D 780

The correct option is D
780