ANTICOINCIDENCE LOW LEVEL COUNTING

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Med Phys 4RB3/6R3 LABORATORY EXPERIMENT #7 ANTICOINCIDENCE LOW LEVEL COUNTING Introduction This is the only experiment in this series which involves a multi- system. The low-level electronics used was constructed at McMaster by Mr. K. Chin, and performs the task of identifying time correlated events between the two s of the system referred to as the (central) and the guard. The guard is a much larger hemispherical GM with a thimble-shaped insertion in which the central is situated as shown in Fig. 1. Guard Central Window Sample Fig. 1. Arrangement of the central and guard s. The background which limits the ultimate sensitivity of any counting system consists of two components, one terrestrial and the other extra-terrestrial in origin. The second of these is generated by the interaction between atoms in the upper atmosphere and very high energy nuclei referred to as cosmic rays, predominantly protons. The interaction results in the production of cascades of secondary products as well as shorter-lived radioactive species such as 14 C. At sea level the secondary products are mainly electrons and -mesons, with energies extending to several hundreds of MeV. The observed rate of these secondary particles is found to diminish when s are shielded with increasing thicknesses of lead up to approximately 10 cm. Additional shielding has little effect, however, due to the great penetrability of the muons. A high energy charged particle event may be identified in this system by the fact that it is capable of traversing the guard, depositing some energy, and then interacting with the central. Since the particle is travelling at the speed of light, the two interactions are essentially simultaneous. Thus among the set of pulses generated by each is a subset of time-correlated events. In the attached time spectrum is shown the measured time-interval distribution for this system generated by cosmic events. The vertical axis is the relative 1

probability of a coincidence event, and the horizontal axis is the difference in the time of occurrence between the guard- pulse and the central pulse. Thus physically instantaneous events may occur with both a spread in the time intervals and with a net time shift. It is thus necessary to add artificial delays in each channel to make up for such counter-induced shifts. When correlated events are shifted so that on the average they are brought into coincidence, the system is said to be aligned. This procedure is demonstrated in the system test mode, using an artificially generated pulse injected into both the background pulses, the low event rate makes this tedious. It should be remembered that in general the alignment of a system on a test pulse only takes into account delays introduced by the electronics, not the s. Preparation of the Sample It is typical that in radioecological studies, the substance to be assayed is often largely organic. In this case we use as an example powdered vitamin. Carefully weigh out a sample in a crucible, using a sample weight of approximately 2 g. Transfer a weighed quantity to a standard planchet for counting. 2

Experimental Procedures 1. The block diagram of the coincidence and anticoincidence circuits is shown in Fig. 2. HV Central Discriminator Delay Output 1 s Coincidence Guard Discriminator Delay Output 20 s Anticoin HV Fig. 2. Block diagram of the coincidence and anticoincidence circuits. Make sure the HP 6515A high voltage power supply unit is turned off. The (central) and the guard share the high voltage power supply, so connect the high voltage output of the HP 6515A high voltage power supply unit to the HV input of the coincidence electronics unit. Then connect the jack and the guard jack of the coincidence unit with the (central) and the guard, respectively. Do NOT Turn on the high voltage power supply yet! Turn on the coincidence electronics unit. Turn on the internal pulse generator by setting test switch up. Connect the guard comparator output to the oscilloscope external trigger input and trigger positively. Connect the guard delayed output and the delayed output to the oscilloscope inputs 1 and 2. Set the time and voltage scales of the oscilloscope to 10 sec/div and 2 V/div. Observe the effect of varying the delay potentiometers. Calibrate the delay setting in sec by plotting graphs of the pulse positions vs. potentiometer readings. 2. Set the guard delay potentiometer to 5 (outer scale on the dial) and note the delay settings at which the pulse is aligned with the leading edge, trailing edge and center of the guard pulse. 3. Connect the coincidence output to the oscilloscope input 2. Vary the delay settings and note the extreme settings at which the coincidence pulse exists. Repeat for the anti-coincidence output, noting the range for which an output does not exist. 3

4. Connect the anti-coincidence output and coincidence output to the signal inputs of the two counting units that were used for the G-M counter labs. Turn on the main power of each counting unit. Note! Never turn on any high voltage switch of the counting units. Only the HP 6515A high voltage supply is for this lab. Turn on the HP 6515A high voltage supply and apply +700. Turn off the pulse generator by setting the test switch down. Set the delay potentiometer to the central position observed in part 2, where the pulse is aligned with the center of the guard pulse. Begin a count of the background, using a counting period of at least 30 min. Go on to part 5. 5. Weigh the corrugated counter planchet provided. Add a small amount of K 2 CO 3 powder (»100 mg) to the central region of the planchet, being careful to keep the powder in the two central rings. Count this sample for at least 30 min. 6. Repeat for the vitamin. Questions 1. What is the time resolution of the system and what determines it? 2. From the time interval distribution attached, comment on the advisability of using a resolving time 5% of the above. 3. From the results of part 4, calculate a) the sea level cosmic ray flux and b) the cosmic ray percentage contribution to the total background. 4. Calculate the half-life of 40 K, given that its isotopic abundance is 0.012% and the decay modes are 89% emission and 11% electron capture. You will have to estimate the efficiency. The source-to- distance is 15 mm. 5. From the counting rate of the vitamin, determine the activity concentration (Bq/kg). 4

5