Given:

- Vector 1: Angle = 30 degrees clockwise from horizontal

- Vector 2: Angle = 60 degrees anticlockwise from point

To determine the resultant vector, we can use the concept of vector addition.

Step 1: Convert Angles to Standard Position:

- Vector 1: 30 degrees clockwise from horizontal means 330 degrees (360 - 30) counterclockwise from the positive x-axis.

- Vector 2: 60 degrees anticlockwise from the point means 300 degrees (360 - 60) counterclockwise from the positive x-axis.

Step 2: Resolve Vectors into Components

- Vector 1 (V1):

- Horizontal component (V1x) = V1 * cos(330°)

- Vertical component (V1y) = V1 * sin(330°)

- Vector 2 (V2):

- Horizontal component (V2x) = V2 * cos(300°)

- Vertical component (V2y) = V2 * sin(300°)

Step 3: Calculate Resultant Components

- Horizontal component of resultant (R_x) = V1x + V2x

- Vertical component of resultant (R_y) = V1y + V2y

Step 4: Calculate Magnitude of Resultant Vector (R)

$$ R = \sqrt{R_x^2 + R_y^2}$$

Step 5: Calculate Angle of Resultant Vector (θ)

$$ \theta = \tan^{-1} \left(\frac{R_y}{R_x}\right)$$

Note: The angle θ is measured counterclockwise from the positive x-axis.

Without specific values for the magnitudes of V1 and V2, we cannot provide numerical results. However, these steps outline the process to find the resultant vector and its angle based on the given angles.