Consider a 2230-lb automobile clocked by law-enforcement radar at a speed of 85.5 mph (miles/hour). If the position of the car is known to within 5.0 feet at the time of the measurement, what is the uncertainty in the velocity of the car?
DeltaV >= _____________ mph
If the speed limit is 75 mph, could the driver of the car reasonably evade a speeding ticket by invoking the Heisenberg uncertainty principle?
- YES
- NO
v = 85.5 mph = 85.5 x 1609 m / 3600 s = 38.21 m/s
m = 2230lb = 1011.51 kg
x = 5 ft = 1.524 m
Heisenberg uncertainty principle,
deltaX * deltap =h' / 2
(1.524) * (m deltaV) = 6.634 x 10^-34 / 2*2*pi
deltaV = 3.425 x 10^-38 m/s = 7.66 x 10^-38 mph
there no way to get out. ANs. No
Consider a 2230-lb automobile clocked by law-enforcement radar at a speed of 85.5 mph (miles/hour). If...
Consider a 2670 lb automobile clocked by law‑enforcement radar
at a speed of 85.5 mph (miles per hour). If the position of the car
is known to within 5.0 ft at the time of the measurement, what is
the uncertainty in the velocity of the car?
Consider a 2670 lb automobile clocked by law-enforcement radar at a speed of 85.5 mph (miles per hour). If the position of the car is known to within 5.0 ft at the time of...
Consider a 2870 lb automobile clocked by law-enforcement radar at a speed of 85.5 mph (miles per hour). If the position of the car is known to within 5.0 ft at the time of the measurement, what is the uncertainty in the velocity of the car? Δυ 2 mph If the speed limit is 75 mph, could the driver of the car reasonably evade a speeding ticket by invoking the Heisenberg uncertainty principle? O yes O no
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Consider a 2690 lb automobile clocked by law‑enforcement radar at a speed of 85.5 mph (miles per hour). If the position of the car is known to within 5.0 ft at the time of the measurement, what is the uncertainty in the velocity of the car?
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