(c) After some time, the drone approaches its target and releases a missile. The launch angle 8= 30°, and the acceleration from the missile's engine is a constant am= 100g. Determine the following: • Derive equations for the missile's x- and y-positions as functions of time. To assist your derivation, consider the following: Tuo TH If we define an origin at sea level directly beneath the drone at the time of missile launch, then we can easily write equations for the drone's x- and y-positions as functions of time. Then, using relative motion, we can define XM(t) and y(t) for the missile in this fixed frame by first finding XMD(t) and yw/D(t). • If the designated ground target is at an altitude of 4,000 ft, how long will it take for the missile to reach the target? • How much horizontal distance does the missile cover from launch to strike? (In other words, how far away from the target should the drone release the missile?) What is the missile's speed at the time of impact? •

Elements Of Electromagnetics
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ISBN:9780190698614
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(c) After some time, the drone approaches its target and releases a missile. The launch
angle 8 = 30°, and the acceleration from the missile's engine is a constant am= 100g.
Determine the following:
• Derive equations for the missile's x- and y-positions as functions of time. To
assist your derivation, consider the following:
toet<tt
Tuo
fuis
If we define an origin at sea level directly beneath the drone at the time of missile launch,
then we can easily write equations for the drone's x- and y-positions as functions of time.
Then, using relative motion, we can define XM(t) and ym(t) for the missile in this fixed frame by
first finding XMD(t) and ywD(t).
●
• If the designated ground target is at an altitude of 4,000 ft, how long will it take for
the missile to reach the target?
How much horizontal distance does the missile cover from launch to strike? (In
other words, how far away from the target should the drone release the missile?)
• What is the missile's speed at the time of impact?
Transcribed Image Text:(c) After some time, the drone approaches its target and releases a missile. The launch angle 8 = 30°, and the acceleration from the missile's engine is a constant am= 100g. Determine the following: • Derive equations for the missile's x- and y-positions as functions of time. To assist your derivation, consider the following: toet<tt Tuo fuis If we define an origin at sea level directly beneath the drone at the time of missile launch, then we can easily write equations for the drone's x- and y-positions as functions of time. Then, using relative motion, we can define XM(t) and ym(t) for the missile in this fixed frame by first finding XMD(t) and ywD(t). ● • If the designated ground target is at an altitude of 4,000 ft, how long will it take for the missile to reach the target? How much horizontal distance does the missile cover from launch to strike? (In other words, how far away from the target should the drone release the missile?) • What is the missile's speed at the time of impact?
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