Drawn from origin are two mutually perpendicular lines forming an isosceles triangle together with the straight line `2x+y=a` then the area of this triangle is

Draw from origin are two mutually perpendicular lines forming an isosceles triangle together with the straight line 2x+y=a, then the area of this triangle is

Drawn from origin there are two mutually perpendicular lines forming an isosceles triangle together with the straight line 2x+y=5 then the area of this triangle is

Two mutually perpendicular straight lines through the origin from an isosceles triangle with the line 2x+y=5. Then the area of the triangle is

If a pair of perpendicular lines through the origin together with the straight line 2x+3 y=6 from an isosceles triangle, thene the area of that triangle (in sq units) is

A pair of perpendicular straight lines drawn through the origin from an isosceles triangle with line 2x+3y=6, then area of the triangle so formed is

If a pair of perpendicular straight lines drawn through the origin forms an isosceles triangle with the line 2x+3y=6 , then area of the triangle so formed is

If a pair of perpendicular straight lines drawn through the origin forms an isosceles triangle with the line 2x+3y=6 , then area of the triangle so formed is

If a pair of perpendicular straight lines drawn through the origin forms an isosceles triangle with the line 2x+3y=6 , then area of the triangle so formed is (a) 36/13 (b) 12/17 (c) 13/5 (d) 17/14

If a pair of perpendicular straight lines drawn through the origin forms an isosceles triangle with the line 2x+3y=6 , then area of the triangle so formed is 36/13 (b) 12/17 (c) 13/5 (d) 17/14

If a pair of perpendicular straight lines drawn through the origin forms an isosceles triangle with the line 2x+3y=6, then area of the triangle so formed is (a) (36)/(13) (b) (12)/(17) (c) (c) (13)/(5) (d) (17)/(14)