Physics, asked by minnupeter, 7 months ago

counting distribution of beta particles using the GM tube follows

(A) Normal distribution (B) Binomial distribution

(C) Poisson distribution (D) Rayleigh’s distribution​

Answers

Answered by charukalyan2010
0

Answer:

bjective: To become acquainted with the operation and characteristics of the Geiger-Müller

(GM) counter. To determine the best operating voltage and the resolving time of a Geiger

counter. The resolving or dead time is used to correct for coincidence losses in the counter.

Experimental Apparatus: A typical Geiger-Müller counter consists of a cylindrical gas filled

tube, a high voltage supply, a counter and timer. A large potential difference is applied between

the tube body which acts as a cathode (negative potential) and a wire down the tube axis which

acts as an anode (positive potential). The sensitivity of the instrument is such that any particle

capable of ionizing a single gas molecule in the GM tube (thus producing an electron-ion pair)

will initiate a discharge in the tube.

What happens next depends on the voltage across the gas-filled tube. For the lowest applied

voltages, only the ions created by direct interaction with the incoming radiation are collected. In

this mode, the detector is called an ion chamber. For higher voltages, the ions created are

accelerated by the potential difference gaining sufficient energy to create more ion pairs. This

results in a localized avalanche of ions reaching the wire. This is the proportional region. The

pulse height (or voltage of the signal) is proportional to the number of initial ion pairs created by

the incoming radiation. This in turn is proportional to the energy of the incoming radiation. For

even higher voltages, the new ions can create additional photons which move out of the local

region and further down the tube; essentially the discharge propagates an avalanche of ionization

throughout the entire tube, which results in a voltage pulse--typically a volt in amplitude. Since

the discharge is an avalanche and not a pulse proportional to the energy deposited, the output

pulse amplitude is independent of the energy of the initiating particle and, therefore, gives no

information as to the nature of the particle. This is the Geiger-Müller region. In spite of the fact

that the GM counter is not a proportional device, it is an extremely versatile instrument in that it

may be used for counting alpha particles, beta particles, and gamma rays. Such a large output

signal obviates the need for more than a single stage of amplification in the associated electronic

counter.

Geiger-Mueller tubes exhibit dead time effects due to the recombination time of the internal gas

ions after the occurrence of an ionizing event. The actual dead time depends on several factors

including the active volume and shape of the detector and can range from a few microseconds for

miniature tubes, to over 1000 microseconds for large volume devices. When making absolute

measurements it is important to compensate for dead time losses at higher counting rates.

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