Show a vector `veca` at angle `theta` as shown in the figure column-II. Shows its unit vector representation.

A vector vecA is rotated through angle theta about its tail. Change of position vector of its tip of is:

Column-I show vector diagram relating three vectors veca, vecb " and " vecc . Match the vector equation in column -II, with vector diagram in column-I:

Column-I show vector diagram relating three vectors veca, vecb " and " vecc . Match the vector equation in column -II, with vector diagram in column-I:

Column-I show vector diagram relating three vectors veca, vecb " and " vecc . Match the vector equation in column -II, with vector diagram in column-I:

Show that the projection or component of a vector vecR on another vector vecA is vecR*hata , where hata is a unit vector along vecA .

Three vectors vecA , vecB , vecC are shown in the figure angle between (i) vecA and vecB (ii) vecB and vecC ,(iii) vecA and vecC

Three vectors vecA , vecB , vecC are shown in the figure angle between (i) vecA and vecB (ii) vecB and vecC ,(iii) vecA and vecC

IF a unit vector veca makes angles pi/4 and pi/3 with x-axis and y-axis respectively and an acute angle theta with z-axis, then find theta and the (scalar and vector) coponents of veca along the axes.