02.04.2013 Views

Teaching Modern Physics - QuarkNet - Fermilab

Teaching Modern Physics - QuarkNet - Fermilab

Teaching Modern Physics - QuarkNet - Fermilab

SHOW MORE
SHOW LESS

You also want an ePaper? Increase the reach of your titles

YUMPU automatically turns print PDFs into web optimized ePapers that Google loves.

Analyzing Bubble Chamber Decays Lab – Teacher’s Key<br />

Goal: Find the mass of Λ ο using the equation E 2 = m 2 +p 2 .<br />

Note: Do not forget to draw the appropriate work on the graph clearly and neatly.<br />

Procedure:<br />

1. Draw two chords on the curve, bisect, and find the radius of the curve for each resulting<br />

particle. Using this radius (R), and the knowledge that a charged particle (q) with a<br />

known mass (m) is moving in a uniform magnetic field (B) at a given velocity (v), write a<br />

relationship that will relate q, v , B, m, and R in the space below.<br />

FB=Fcentr.<br />

q v B = m v 2<br />

R<br />

q B = m v<br />

R<br />

2. Given the above relationship and considering that we will ultimately need to find the<br />

momentum (p), solve the above relationship for the momentum. (HINT: Think back to<br />

the original formula for momentum and manipulate the above to solve for momentum.)<br />

Write your answer below.<br />

q B = m v<br />

R<br />

q B R = m v<br />

q B R = p<br />

3. You should be able to see that R is proportional to p; this means that if you know R you<br />

“know” p.<br />

Rp+ ~ pp+<br />

173<br />

R π- ~ p π-<br />

4. For this experiment, the momentum = 2 x radius (in meters).<br />

pp+: 0.320<br />

p π-: 0.214

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!