separation must two 1.00- microCoulomb charges be positioned in order for the repulsive force between them to be equivalent to the weight (on Earth) of a 1.00-kg mass?

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7. At what distance of
separation must two 1.00-
microCoulomb charges be
positioned in order for the
repulsive force between them
to be equivalent to the weight
(on Earth) of a 1.00-kg mass?
(NO SOLUTIONS REQUIRED)
substitution into the Coulomb's law equation. The
following unit equivalencies will assist in such
conversions.
1 Coulomb = 106 microCoulomb
1 Coulomb = 10° nanoCoulomb
The problem-solving strategy used in Example A
included three steps:
1. Identify and list known information in variable
form.
2. List the unknown (or desired) information in
variable form.
3. Substitute known values into the Coulomb's
law equation and using proper algebraic steps
to solve for the unknown information. (In some
cases and for some students, it might be easier
to first do the algebra using the variables and
then perform the substitution as the last step.)
>
Transcribed Image Text:7. At what distance of separation must two 1.00- microCoulomb charges be positioned in order for the repulsive force between them to be equivalent to the weight (on Earth) of a 1.00-kg mass? (NO SOLUTIONS REQUIRED) substitution into the Coulomb's law equation. The following unit equivalencies will assist in such conversions. 1 Coulomb = 106 microCoulomb 1 Coulomb = 10° nanoCoulomb The problem-solving strategy used in Example A included three steps: 1. Identify and list known information in variable form. 2. List the unknown (or desired) information in variable form. 3. Substitute known values into the Coulomb's law equation and using proper algebraic steps to solve for the unknown information. (In some cases and for some students, it might be easier to first do the algebra using the variables and then perform the substitution as the last step.) >
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