In case of any angle the relation between the Grade (G) and the Radian ( R ) is `G/(50P)=R/pi` , then find P .

P=V^(2)//R is given. What the relation between 'P' and 'V' , P and R ?

Establish the relation between K_p and K_c in case of the reaction, 3A(g)+2B(g)

The angles in a triangle are in A.P. and the ratio of the smallest angle in degrees to the greatest angle in radians is 60:pi Find the angle of the triangle in degrees and radians.

Find the distance between the parallel lines p(x+y)+g=0 and p(x+y)-r=0.

The angles of a quadrilateral are in A.P . If the ratio of the number of radians in the least angle to the number of degrees in the greatest angle be as pi : 1260 , find the angles in radians.

The angles of a triangle are in A.P. and the number of degrees in the least to the number of radians in the greatest is as 60 : pi , find the angles in degrees and radians.

If a,b,c are the p^("th") , q^("th") and r^("th") terms of G.P then the angle between the vector vecu = (log a) hati + (log b)hatj + (log c) hatk and vecv -( q -r) hati + ( r -p) hati + ( r-p) hatj + ( p-q) hatk , is

If a,b,c are the p^("th") , q^("th") and r^("th") terms of G.P then the angle between the vector vecu = (log a) hati + (log b)hatj + (log c) hatk and vecv -( q -r) hati + ( r -p) hati + ( r-p) hatj + ( p-q) hatk , is

The angles of a triangle are in A.P.The number of grades in the least,is to be number of radians in the greatest as 40:pi. Find the angles in dregees.