A point both of whose coordinates are negative lies in quadrant

A point both of whose coordinates are negative will lie in

A point both of whose coodinate are negative will be in

A point both of whose coodinate are negative will be in

Prove that all the vertices of an equilateral triangle can not be integral points (an integral point is a point both of whose coordinates are integers).

Prove that all the vertices of an equilateral triangle can not be integral points (an integral point is a point both of whose coordinates are integers).

Points with both negative co-ordinates lie in which quadrant?

Fill ups Any point where ordinate is negative lies either in …………..or………….quadrant.

If both the coordinates of a point are negative then that point will lie in