Consider an equilateral triangle having verticals at point `A(2/sqrt3 e^((lpi)/2)),B(2/sqrt3 e^((-ipi)/6)) and C(2/sqrt3 e^((-5pi)/6)).` If `P(z)` is any point an its incircle, then `AP^2+BP^2+CP^2`

Consider an equilateral triangle having verticals at point A((2)/(sqrt(3))e^((1 pi)/(2))),B((2)/(sqrt(3))e^((-i pi)/(6))) and C((2)/(sqrt(3))e^((-5 pi)/(6))) If P(z) is any point an its incircle,then AP^(2)+BP^(2)+CP^(2)

The height of an equilateral triangle is sqrt(6)cm Its area is 3sqrt(3)cm^(2)(b)2sqrt(3)cm^(2)2sqrt(2)cm^(2)(d)6sqrt(2)cm^(2)

The triangle with vertices (2,4), (2,6) and (2+ sqrt(3) ,5) is

sin(pi-6x)+sqrt3 sin(pi/2+6x)=sqrt3

If area of an equilateral triangle is 3sqrt(3)cm^(2), then its height is 3cm(b)sqrt(3)cm6cm(d)2sqrt(3)cm

Number of equilateral triangle with y=sqrt3(x-1)+2;y=- sqrt3x as two of its sides is

The triangle formed by the points A (2a, 4a), B(2a, 6a) and C (2a +sqrt3a, 5a) is

int_(log sqrt(pi//2))^(log sqrt(pi))(e^(2x)sec^(2)((1)/(3)e^(2x)))dx=