`(i+j+3k)x+(3i-3j+k)y+(-4i+5j)z=lambda(x i+yj+zk)` then lambda equal to

(i+j+3k)x+(3i-3j+k)y+(-4i+5j)z=lambda(xi+yj+zk) then lambda equal to

The values of lambda such that (x, y, z) ne (0, 0, 0) and (i + j + 3k) x + (3i - 3j + k) y + (-4i + 5j) z = lambda (xi + yj + zk) are

If the points whose position vectors are 3i-2j-k,2i+3j-4k,-i+j+2k and 4i+5j+lambda k lie on a plane then lambda is equal to (A)-(146)/(17) (B) (146)/(17) (C) -(17)/(146) (D) (17)/(146)

If i-2j, 3j+k and lambda i + 3j are coplanar then lambda =

Find the values of lambda such that x,y,z!=(0,0,0)and(hat i+hat j+3hat k)x+(3hat i-3hat j+hat k)y+(-4hat i+5hat j)z=lambda(xhat i+yhat j+zhat k) where hat i,hat j,hat k are unit vector along coordinate axes.

If the points 3i - 2j - k, 2i + 3j - 4k, I + j + 2k, 4i + 5j + lambda k are coplanar then lambda =

Find the values of lambda such that x ,y ,z!=(0,0,0) and ( hat i+ hat j+3 hat k)x+(3 hat i-3 hat j+ hat k)y+(-4 hat i+5 hat j)z=lambda(x hat i+y hat j+z hat k) , where hat i , hat j , hat k are unit vector along coordinate axes.

Find the values of lambda such that x ,y ,z!=(0,0,0) and ( hat i+ hat j+3 hat k)x+(3 hat i-3 hat j+ hat k)y+(-4 hat i+5 hat j)z=lambda(x hat i+y hat j+z hat k) , where hat i , hat j , hat k are unit vector along coordinate axes.

Find the values of lambda such that x ,y ,z!=(0,0,0)a n d( hat i+ hat j+3 hat k)x+(3 hat i-3 hat j+ hat k)y+(-4 hat i+5 hat j)z=lambda(x hat i+y hat j+z hat k) , where hat i , hat j , hat k are unit vector along coordinate axes.