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This is a weapon that is normally launched vertically from a warship, this version of it however is improved and can be air dropped from an aircraft, it also has 4 torpedoes instead of just 1, just remove cockpit and make a sub assembly. Default controls, AG8 off for better turning, AG8 on for target approach, within 2 miles of target lead it slightly and reduce throttle to 0, press AG1 and switch to torpedo camera.
Specifications
Spotlights
- Theflyingtrex 3.6 years ago
General Characteristics
- Created On Mac
- Wingspan 14.5ft (4.4m)
- Length 24.6ft (7.5m)
- Height 5.1ft (1.5m)
- Empty Weight N/A
- Loaded Weight 3,403lbs (1,543kg)
Performance
- Power/Weight Ratio 3.301
- Wing Loading 76.7lbs/ft2 (374.3kg/m2)
- Wing Area 44.4ft2 (4.1m2)
- Drag Points 840
Parts
- Number of Parts 31
- Control Surfaces 6
- Performance Cost 159
The missile knows where it is at all times. It knows this because it knows where it isn't. By subtracting where it is from where it isn't, or where it isn't from where it is (whichever is greater), it obtains a difference, or deviation. The guidance subsystem uses deviations to generate corrective commands to drive the missile from a position where it is to a position where it isn't, and arriving at a position where it wasn't, it now is. Consequently, the position where it is, is now the position that it wasn't, and it follows that the position that it was, is now the position that it isn't.
In the event that the position that it is in is not the position that it wasn't, the system has acquired a variation, the variation being the difference between where the missile is, and where it wasn't. If variation is considered to be a significant factor, it too may be corrected by the GEA. However, the missile must also know where it was.
The missile guidance computer scenario works as follows. Because a variation has modified some of the information the missile has obtained, it is not sure just where it is. However, it is sure where it isn't, within reason, and it knows where it was. It now subtracts where it should be from where it wasn't, or vice-versa, and by differentiating this from the algebraic sum of where it shouldn't be, and where it was, it is able to obtain the deviation and its variation, which is called error.
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