## Heisenberg Module #23?

$\Delta p \Delta x\geq \frac{h}{4\pi }$

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Joined: Fri Sep 29, 2017 7:04 am

### Heisenberg Module #23?

You are caught in a radar trap and hope to show that the speed measured by the radar gun is in error due to the Heisenberg uncertainty principle. If you assume that the uncertainty in your position was +/- 5 m when your speed was measured, and that the car has a mass of 2150 kg, what is your calculated uncertainty in the speed of your car?

Is your value for Delta X going to be 5? Because I used 5 the value for Delta X as 5 to solve for Delta P, to solve for uncertainty in the speed. I got the incorrect answer.

Mary Becerra 2D
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Joined: Fri Sep 29, 2017 7:06 am

### Re: Heisenberg Module #23?

In order to find the speed, you must use the values given to you and plug it into the Heisenberg equation. The only value you should be missing is speed since for the momentum part of the equation is equal to (mass)(velocity). The rest of the equation is either constants or given to you in the equation.

Hope this helps!

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Joined: Fri Sep 29, 2017 7:04 am

### Re: Heisenberg Module #23?

"In order to find the speed, you must use the values given to you and plug it into the Heisenberg equation. The only value you should be missing is speed since for the momentum part of the equation is equal to (mass)(velocity). The rest of the equation is either constants or given to you in the equation.

Hope this helps!"

Thank you, I appreciate your response, but you didn't answer my question. I understand that I use the values that were given to me to find speed. When I used Delta X =5m, I got an incorrect answer. I wanted to know if you use Delta X=5m or do you maybe use 10m since it says + or - 5?

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### Re: Heisenberg Module #23?

For this question I received the answer 5.0 x 10^-39 after calculation, however, the online module marked it wrong. I don't believe it is a positive exponent, but the other negative is too small in comparison to what I calculated. Any help?

Karen Ung 2H
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