Examples of Kittanning Path in the following topics:
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- By 1724, Delaware Indians had established the village of Kittanning on the Allegheny River in present-day western Pennsylvania.
- Armed with supplies and guns from the French, they undertook brutal raids via the Kittanning Path against British settlers east of the Alleghenies.
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- Work done by the gravity in a closed path motion is zero.
- We imagine a closed path motion.
- Let us now change the path for motion from A to B by another path, shown as path 3.
- This is true for an arbitrary path.
- Motion along different paths.
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- A force that causes motion in a curved path is called a centripetal force.
- Because the object is moving perpendicular to the force, the path followed by the object is a circular one.
- where: $F_c$ is centripetal force, $m$ is mass, $v$ is velocity, and $r$ is the radius of the path of motion.
- Angular velocity is the measure of how fast an object is traversing the circular path.
- As the object travels its path, it sweeps out an arc that can be measured in degrees or radians.
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- The most common is probably the geodesic path distance.
- Here, "far-ness" is the sum of the lengths of the shortest paths from ego (or to ego) from all other nodes.
- Alternatively, one may focus on all paths, not just geodesics, or all trails.
- Figure 10.10 shows the results for the Freeman geodesic path approach.
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- Conservative vector fields have the following property: The line integral from one point to another is independent of the choice of path connecting the two points; it is path-independent.
- Conversely, path independence is equivalent to the vector field's being conservative.
- A key property of a conservative vector field is that its integral along a path depends only on the endpoints of that path, not the particular route taken.
- Suppose that $S\subseteq\mathbb{R}^3$is a region of three-dimensional space, and that $P$ is a rectifiable path in $S$ with start point $A$ and end point $B$.
- The above field $\mathbf{v}(x,y,z) = (\frac{−y}{x^2+y^2}, \frac{x}{x^2+y^2}, 0)$ includes a vortex at its center, meaning it is non-irrotational; it is neither conservative, nor does it have path independence.
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- Projectile motion is a form of motion where an object moves in parabolic path.
- The path that the object follows is called its trajectory.
- Projectile motion is a form of motion where an object moves in a bilaterally symmetrical, parabolic path.
- The path that the object follows is called its trajectory.
- All projectile motion happens in a bilaterally symmetrical path, as long as the point of projection and return occur along the same horizontal surface.
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- The critical path method (CPM) is a project modeling technique that was developed in the late 1950s by Morgan R.
- The longest series of tasks in a project is referred to as the "critical path;" in this case, it would be A-->C.
- The critical path is the sequence of project network tasks that combine for the longest overall duration.
- The critical path also tells the project manager the shortest possible time period in which the project can be completed since the timing of the project will be dependent on the completion of critical path tasks.
- Finally, the concept of a critical path is integral to the usefulness of the model.
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- Since I know her e-mail address, I can send it directly (a path of length 1).
- This would be a path of length two.
- That is, the geodesic path (or paths, as there can be more than one) is often the "optimal" or most "efficient" connection between two actors.
- One index of this is a count of the number of geodesic paths between each pair of actors.
- Of course, if two actors are adjacent, there can only be one such path.
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- All paths are trails and walks, but all walks and all trails are not paths.
- Directed graphs: Walks, trails, and paths can also be defined for directed graphs.
- Semi-walks, semi-trails, and semi-paths are the same as for undirected data.
- There are, however, only three paths from A to C.
- Counts of the numbers of paths of various lengths are shown in figure 7.12.
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- Non-uniform circular motion denotes a change in the speed of a particle moving along a circular path.
- It follows then that non-uniform circular motion denotes a change in the speed of the particle moving along the circular path.
- A particle moving at higher speed will need a greater radial force to change direction and vice-versa when the radius of the circular path is constant.
- This means that the radius of the circular path is variable, unlike the case of uniform circular motion.