[" L.Show that the points "i-j+3hat k" and "3hat i+3hat j+3hat k" are equidistant from the plane "],[vec r*(5hat i+2hat j-7hat k)+9=0],[" 3.Find the dis "]

Show that the points hat i-hat j+3hat k and 3(hat i+hat j+hat k) are equidistant from the plane vec r*(5hat i+2hat j+hat k)+9=0 and lie on opposite sides of it.

The points hat(i)-hat(j)+3hat(k) and 3hat(i)+3hat(j)+3hat(k) are equidistant from the plane rcdot(5hat(i)+2hat(j)-7hat(k))+9=0 , then they are

The points hat(i)-hat(j)+3hat(k) and 3hat(i)+3hat(j)+3hat(k) are equidistant from the plane rcdot(5hat(i)+2hat(j)-7hat(k))+9=0 , then they are

The points hat(i)-hat(j)+3hat(k) and 3hat(i)+3hat(j)+3hat(k) are equidistant from the plane rcdot(5hat(i)+2hat(j)-7hat(k))+9=0 , then they are

Find the value of mu if the points with position vectors hat i - hat j + 3 hat k and 3 hat i + 4 hat j+ mu hat k are equidistant form the plane hat r .(5 hat i + 2 hat j - 7 hat k )+ 8 =0

Find the angle between the line vec r=(2hat i-hat j+3hat k)+lambda(3hat i-hat j+2hat k) and the plane vec r*(hat i+hat j+hat k)=3

Show that the points A(-2hat i+3hat j+5hat k),B(hat i+2hat j+3hat k) and C(7hat i-hat k) are collinear.

find the distance between (-1,-5,-10) from the point of intersection of the line vec r=2hat i-hat j+2hat k+lambda(3hat i+4hat j+2hat k) and the plane vec r*(hat i-hat j+hat k)=5

The position vectors of points a and b are hat(i)-hat(j)+3hat(k) and 3hat(i)+3hat(j)+3hat(k) respectively. The equation of plane is rcdot(5hat(i)+2hat(j)-7hat(k))+9=0 . The points a and b

The position vectors of points a and b are hat(i)-hat(j)+3hat(k) and 3hat(i)+3hat(j)+3hat(k) respectively. The equation of plane is rcdot(5hat(i)+2hat(j)-7hat(k))+9=0 . The points a and b