The straight line `4x+3y=12` intersects te x-axis and y-axis at A and B respectively . Then the distance BI where I is the centre of the in-circle of `DeltaOAB`, where B is the origin , is equal to

The straight line 2x-3y+5=0 intersects the x -axis and y- axis-

A straight line 4x+3y=72 intersect the x and y axes at A and B respectively.Then Distance between the incentre and the orthocentre of the triangle AOB is

A line passing through P(4, 2) meets the x and y-axis at A and B respectively. If O is the origin, then locus of the centre of the circumcircle of DeltaOAB is :

Draw the graph of x+y=6 which intersects the X-axis and Y-axis at A and B respectively.Find the length of segment AB.Find the area of Delta AOB ,where point O is the origin.

A line passing through P(3,4) meets the x -axis and y -axis at A and B respectively. If O is the origin, then locus of the centre of the circum centre of Delta O A B is

Draw the graph of x+y=6 hich intersects the X-axis and Y-axis at A and B respectively. Find the length of seg AB and the area of /_\ AOB, where point O is the origin.

The line 6x + 8y - 48 intersects the co - ordinate axis at A and B respectively. A line L bisects the area and the perimeter of the traingle OAB, where O is the origin , the number of such lines possible is

The straight line 4x + 3y - 12 = 0 intersects the x -and y-axis A and B respectively. Find the coordinates of the point at which the straight line bar(AB) is divided internally into the ratio 2 : 1.

If the line 5x + 12y - 60 = 0 intersects the x-axis at the point A and the y-axis at the point B, then the incentre of the triangle OAB, where O is the origin, is: