Explain what is Firing angle and Conduction angle? briefly explain.
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Firing Angle definition:
The Firing Angle is the angle at which something project is viewed by an observer. It depends on the observer’s point of view.
Firing Angles can be defined in different ways. A firing angle varies with how things are looking to the viewer, as well as how big and small things appear to be; it could also be described by a person’s width and height perception when looking at something.
The Firing Angle is a measure of viewing perspective. When you look at something from a certain direction, you encounter it in a different way than if you were facing straight ahead or above it. An object seen “from the back” appears bigger than one seen “from the front”. A firing angle also changes depending on your viewing position and whether you are looking up or down on an object,
Conduction Angle definition:
“Conduction Angle” is defined as the angle between the line of sight and the target (concept).
It’s a measure of how much focus a writer has on one aspect. This definition is somewhat different from other angles. It should be kept in mind when looking at our topic of “conduction angle”. For instance, when you look at our topic “how to write an article”, you might think about writing articles on how to write or what it takes to write a good article. But that’s not the case for our topic of “conduction angle”. We can’t define what that term means completely and we have to keep in mind that there are different aspects which make up this concept and thus, define it differently from other angles.
Firing Angle:
A firing angle is the angle of the projectile in relation to the target. In traditional shooting, the bullets are fired at a 45 degree angle. However, in some niche industries such as combat sports, a firing angle of 90 degrees is usually used.
Conduction Angle:
The Conduction Angle, is the angle between an axis and a line that passes through that axis. It is defined as an angle equal to 180° minus the sum of all perpendicular lines drawn from that point to both sides of it. The “total” angle will be always less than 180°.
For example, in Figure 4 on page 26, the Conduction Angle is -35° and it has all perpendicular lines connecting these points: (0, 0), (45, 45), (90° , 90). The total angle in this case will be 35-45= 11° or 5½ degrees
Multiplying the above angles by 2 gives us -33′