Find the angle between planes `vecr.(veci+vecj)=1 and vecr.(veci+veck)=3`.

Find the cosine of the angel between the planes vecr.(2veci-3vecj-6veck)=7 and vecr.(6veci+2vecj-9veck)=5

Find the angle between the planes vecr.(hati+hatj)=1 and vecr.(hati+hatk)=3 .

Find the angle between the line vecr=(veci+2vecj-veck)+lamda(veci-vecj+veck) and the normal to the plane vecr*(2veci-vecj+veck)=4 .

Find the angle between the planes vecr.(hati+hatj-2hatk)=3 and vecr.(2hati-2hatj+hatk)=2

Find the angles between the planes vecr(hati-2hatj-2hatk)=1 and vecr(3hati-6hatj+2hatk)=0

Find the angle between the planes. vecr.(hati+hatj+2hatk)=5 and vecr.(2hati-hatj+hatk)=8 .

Find the angle between the planes vecr.(3hati-4hatj+5hatk)=0 and vecr.(2hati-hatj-2hatk)=7 .

Find the angle between veca=3veci+3vecj-3veck and vecb=2veci+vecj+3veck .

Calculate the angle between the vectors veca=3veci+2vecj and vecb=2veci+vecj

A cricket match is organized between two Clubs A and B for which a team from each club is chosen. Remaining players of Club A and Club B are respectively sitting on the plane represented by the equation vecr.(2veci-vecj+veck)=3 and vecr.(veci+3vecj+2veck) =8 to cheer the team of their own clubs. Based on the above answer the following: The intercept form of the equation of the plane on which players of Club B are seated is