Let `P` be a variable point on the ellipse `x^2/25 + y^2/16 = 1` with foci at `S and S\'`. If `A` be the area of triangle `P SS\'`, then the maximum value of `A` is : (A) 12 sq. untis (B) 24 sq. units (C) 36 sq. units (D) none of these

Let P be a variable point on the ellipse x^(2)/25 + y^(2)/16 = 1 with foci at S and S'. If A be the area of triangle PSS' then the maximum value of A, is

P is a variable point on the ellipse 9 x^2 + 1 6y^2 = 144 with foci S and S' . If K is the area of the triangle PSS'. then the maximum value of K is

Let P be a variable point on the ellipse x^2/a^2+y^2/b^2=1 with foci S(ae,0) and S'(-ae,0) If A is the area of the triangle PSS' then the maximum value of A is

P is a variable point on the ellipse " 9x^(2)+16y^(2)=144 " with foci S and S^(') .Then maximum area of the triangle " SS'P " is

P is a variable point on the ellipse with foci S_(1) and S_(2). If A is the area of the triangle PS_(1)S_(2), the maximum value of A is

Area of the region bounded by the curve y^2=4x , y-axis and the line y=3 is (A) 2 sq. units (B) 9/4 sq. units (C) 6sqrt(3) sq. units (D) none of these

The area of the region bounded by the curves y=|x-1| and y=3-|x| is (A) 6 sq. units (B) 2 sq. units (C) 3 sq. units (D) 4 sq. units

If a tangent having a slope of -4/3 to the ellipse x^2/18 + y^2/32 = 1 intersects the major and minor axes in points A and B respectively, then the area of DeltaOAB is equal to (A) 12 sq. untis (B) 24 sq. units (C) 48 sq. units (D) 64 sq. units

The area of the region bounded by the straight lines x=2y, x=3y and x=6 , is (A) 3 sq.units (B) 4 sq.units (C) 2 sq.units (D) 1 sq.unit