" (2) "((3)/(2),(3sqrt(3))/(2))

The polar co-ordinates of the point whose cartesian co-ordinates are ((3)/(2), (3sqrt(3))/(2)) , are

Simplify (2+sqrt(3))^((3)/(2))+(2-sqrt(3))^((3)/(2))

The distance between the orthocentre and circumcentre of the triangle with vertices (1,2),\ (2,1)\ a n d\ ((3+sqrt(3))/2,(3+sqrt(3))/2) is a. 0 b. sqrt(2) c. 3+sqrt(3) d. none of these

The distance between the orthocentre and circumcentre of the triangle with vertices (1,2),\ (2,1)\ a n d\ ((3+sqrt(3))/2,(3+sqrt(3))/2) is a. 0 b. sqrt(2) c. 3+sqrt(3) d. none of these

(1,2),(2,1), ((3+ sqrt(3))/( 2) , (3 + sqrt3)/( 2) ) are verticies of triangle. Then distance between circumcentre and orthocentre is ........ ..

If sqrt(2)=1.414 and sqrt(3)=1.732 ,find the value of (4)/(3sqrt(3)-2sqrt(2) )+(3)/(3sqrt(3)+2sqrt(2))

If the distance between the centers of two circles of unit radii is 1 the common area of the circles is 1) (2 pi)/(3)-sqrt(3) 2) (2 pi)/(3)+sqrt(3) 3) (2 pi)/(3)-(sqrt(3))/(2) 4) (2 pi)/(3)(sqrt(3))/(3)

If sqrt(6)=2.55 , then the value of sqrt((2)/(3))+3sqrt((3)/(2)) is

Convert the complex numbers in polar form and also in exponential form. (-3)/(2) + ( 3 sqrt3 )/( 2) i