Final answer:
In Physics, the distance of the ship from point x could refer to radial, horizontal, vertical, or Cartesian distance. The radial or Cartesian distance is computed using the Pythagorean theorem, or in a two-dimensional plane with polar coordinates, it can be found with the formula x = rθ.
Step-by-step explanation:
The question pertains to finding the distance of the ship from a point, which could be considered within the subject of Physics, specifically in the context of kinematics and geometry in space. In Physics, we often use different measures of distance depending on the context. For point x, we will consider different types of distances:
- Radial distance is the linear distance from a certain point to the origin in a radial direction in polar or spherical coordinates. It can be found using the Pythagorean theorem as r = √(x² + y² + z²) in three-dimensional space.
- Horizontal distance is the measure of distance in the horizontal plane, often used in contexts like navigation or mapping.
- Vertical distance refers to the height or depth of an object in relation to a baseline or reference point.
- Cartesian distance can be described by using cartesian coordinates (x, y, z), and for two points in space, the distance would be the straight line connecting them, calculated with the same formula used for the radial distance.
As per the given information, x can be determined using the relationship x = rθ, where r is the radius or distance from the origin, and θ is the rotation angle in radians. For example, if r = 0.15 m and θ = 75.4 rad, the distance x would be 11 m.