If `vecP=hati+2hatj+6hatk`, its direction cosines are

If vecP = hati + hatj + hatk , its direction cosines are

If vecP = hati + hatj + hatk , its direction cosines are

Find the vector component of vecF=hati+2hatj+2hatk along the direction of vecp=-3hati-4hatj+12hatk in the plane of vecF and vecP ,

If veca = ( 2 hati + 3 hatj + hatk ) then write the direction cosines of veca

vecP = (2hati - 2hatj +hatk) , then find |vecP|

vecP = (2hati - 2hatj +hatk) , then find |vecP|

Write the direction ratios of the vector r=hati-hatj+2hatk and hence calculate its direction cosines.

Write the direction ratios of the vector vec(r)=hati-hatj+2hatk and hence calculate its direction cosines.

Write the direction ratio's of the vector veca=hati+hatj-2hatk and hence calculate its direction cosines.