Can we have a triangle having area zero square units area ? `(AS_(2), AS_(3))`

The area of a triangle is 5 square unit. Two of its vertices are (2, 1), (3, -2) and the third vertex lies on the line y=x+3 . The third vertex can be

The area of the triangle BOA is .......sq. units .

Assertion (A): If S be the area of a circle having radius x and A the area of an euilateral triangle having side pi x at any isntant, then (dA)/(dt) gt (ds)/(dt) Reason (R ) : A gt S

Find the area of the triangle whose vertices are (AS_(1)) (2 , 3) ,(-1 , 0), ( 2 , -4 )

Find the area of the triangle whose vertices are (AS_(1)) ( - 5 , -1), ( 3 , -5) , ( 5 , 2)

Find the area of the triangle whose vertices are (AS_(1)) (0 , 0) , (3 , 0) , (0 , 2)

A(5,3) B (3,-2) are two points . If a point P forms a triangle of area 9 square units with A,B then find the locus of P.

A(1,1),B(-2,3) are two points. If a point P forms a triangle of area 2 square units with A,B then find the locus of P.

The equation of a straight line, perpendicular to 3x-4y=6 and forming a triangle of area 6 square units with coordinate axes, is