If
$\text{J @ K}$ means $\text{J}$ is to the South of $\text{K}$,
$\text{J \# K}$ means $\text{J}$ is to the East of $\text{K}$,
$\text{J * K}$ means $\text{J}$ is to the West of $\text{K}$,
\text{J \ K}$means$ \text{J}$istotheNorthof$ \text{K}$,thenbasedontheexpression$ \text{D @ C * B \A}, find the direction of $\text{A}$ with respect to $\text{D}$.
(NOTE: Assume all consecutive points are placed at equal unit distances).

Let's chart the given expression \text{D @ C * B \ A}$piecebypieceassumingastandardcoordinategrid:1.$ \text{D @ C} \rightarrow \text{D}$isSouthof$ \text{C}$.Let$ \text{C} = (0,1)$,then$ \text{D} = (0,0)$.2.$ \text{C * B} \rightarrow \text{C}$isWestof$ \text{B}$.Since$ \text{C}$isat$ (0,1)$,$ \text{B}$mustbeat$ (1,1)$.3.$ \text{B \A} \rightarrow \text{B} is North of $\text{A}$. Since $\text{B}$ is at $(1,1)$, $\text{A}$ must be down $1$ unit at $(1,0)$.

Now, look at positions of $\text{D}$ and $\text{A}$:

$$\text{D}=(0,0)$$

$$\text{A}=(1,0)$$

Point $\text{A}$ is located directly to the right of point $\text{D}$ on the horizontal axis, which represents the East direction.