0ne second "10^9" electrons move out of the body. Therefore
the charge given out in one second is "1.6 \u00d7 10^{\u201319} \u00d7 10^9 C" "= 1.6 \u00d7 10^{\u201310} C."
The time required to accumulate a charge of 1 C can then be estimated
to be "1 C \u00f7 (1.6 \u00d7\\dfrac{ 10^{\u201310 }C}{s} )" = = 6.25 × "10^9" ÷ (365 × 24 ×
3600) years = 198 years. Thus to collect a charge of one coulomb,
from a body from which 109 electrons move out every second, we will
need approximately 200 years. One coulomb is, therefore, a very large
unit for many practical purposes.
It is, however, also important to know what is roughly the number of
electrons contained in a piece of one cubic centimeter of a material.
A cubic piece of copper of side 1 cm contains about 2.5 × 1024
electrons.
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