Concept:
Physical quantities are mainly of two types:
\[
\text{Scalar quantities}
\]
and
\[
\text{Vector quantities}
\]
A scalar quantity has only magnitude.
A vector quantity has both magnitude and direction.
Step 1: Understand electric intensity.
Electric intensity is another name for electric field.
Electric field at a point is defined as force per unit positive charge:
\[
E=\frac{F}{q}
\]
Force is a vector quantity. Since charge is scalar, electric field also has direction.
Therefore:
\[
\text{Electric intensity is a vector quantity}
\]
Step 2: Check other options.
Electric flux is a scalar quantity because it is the dot product of electric field and area vector:
\[
\Phi = \vec{E}\cdot \vec{A}
\]
Electric potential is scalar:
\[
V=\frac{W}{q}
\]
Electric potential energy is also scalar.
Step 3: Choose the vector quantity.
Among the given options, only electric intensity has both magnitude and direction.
Hence, the correct answer is:
\[
\boxed{(D)\ \text{Electric intensity}}
\]