Answer:
c) v.v
Explanation:
The Dot product also known as scalar product or inner product is the multiplication of two equal length vectors which results in a scalar.
Mathematically,

where
and
are the magnitudes of the vectors a and b
is the angle between vectors a and b
If a and b are in the same direction then


if a and b are orthogonal (90°) then

To represent the square of the magnitude of a vector v

Hence option c is the correct answer
a. v/|v|
Here vector v is divided by its own magnitude
b. v.|v|
Here vector v is multiplied by its own magnitude
c. v.v
Represents the square of the magnitude of vector v
d. v^2.v^2
Represents the dot product of square of vector v