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Another1
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from problem I find \[ r = r_0 + At \] \[ x_0 = 3 + 2t\] \[ y_0 = -1 - 2t\] \[ z_0 = 1 + t\] and \[ A = (2,-2,1)\]
but i don't understand What is the distance of closest approach?
someone tell me to a formula please.
Another said:View attachment 10653
from problem I find \[ r = r_0 + At \] \[ x_0 = 3 + 2t\] \[ y_0 = -1 - 2t\] \[ z_0 = 1 + t\] and \[ A = (2,-2,1)\]
but i don't understand What is the distance of closest approach?
someone tell me to a formula please.
The distance of closest approach is the shortest distance between two objects during their interaction or movement. It is often used in physics and astronomy to describe the closest distance between two celestial bodies.
The distance of closest approach is calculated using mathematical equations that take into account the initial positions and velocities of the two objects, as well as any forces or interactions between them. These calculations can vary depending on the specific scenario and the type of objects involved.
The distance of closest approach is important because it can provide valuable information about the nature of the interaction between two objects. It can also help determine the potential for collisions or other significant events, especially in the context of space exploration and satellite orbits.
Yes, the distance of closest approach can change over time. This can be due to various factors such as the objects' changing positions and velocities, the influence of external forces, or the objects' changing masses. In some cases, the distance of closest approach may also be affected by the objects' physical properties, such as their size or shape.
The impact parameter is the perpendicular distance between the path of an object and a point of reference, such as the center of another object. The distance of closest approach is related to the impact parameter in that it represents the minimum value of the impact parameter during an interaction between two objects. In other words, the distance of closest approach is the closest the objects will get to each other during their interaction.