Difference between revisions of "Measurements and Calculations (Introduction to Radiochemistry)"
Line 196:  Line 196:  
Is there, in your opinion, to many single measurements outside of the given areas? Give a answer based on statistical normal distribution.  Is there, in your opinion, to many single measurements outside of the given areas? Give a answer based on statistical normal distribution.  
−  [[Category:Half_life]] [[Category:Natural_activity]] [[Category:Human_Produced_Radioactivity]] [[Category:Laboratory_exercise]] [[Category:Detection]] [[Category:Gamma_Detector]]  +  [[Category:Half_life]] [[Category:Natural_activity]] [[Category:Human_Produced_Radioactivity]] [[Category:Laboratory_exercise]] [[Category:Detection]] [[Category:Gamma_Detector]] [[Category:Master]] 
Revision as of 10:43, 9 July 2012
Return to Main
Which detector did you use?
Contents
Background
Note down the values from the background counting you started the day before.
Counting number:
Counting time:
Counting speed:
Standard deviation:
Counting Efficiency
Do a one minute count on every shelf. Use these measurements to calculate the countingefficiency of the GMdetector in %, for ^{234m}Pa. The activity of the sample can be calculated from the amount of UO_{3} used.

Counting number for each shelf (CPM)  Counting Efficency 
1  

2  

3  

4  

Twenty Measurements with Constant Distance from the Source
Do twenty measurements lasting for one minute with the source in the same position. Calculate the standard deviation and complete the table:
Nr  
1  


2  


3  


4  


5  


6  


7  


8  


9  


10  


11  


12  


13  


14  


15  


16  


17  


18  


19  


20  


SUM:  
SUM:  
Mean value of the counting numbers
The squere of the mean value
Standard deviation
Discuss the results from and ?
Assessment of the Results
Write down the given measurements and calculate how many % of the countings that are outside of the intervals <NS_{N},N+S_{N} and <N2S_{N},N+2S_{N}>:




Is there, in your opinion, to many single measurements outside of the given areas? Give a answer based on statistical normal distribution.