12. The quadratic mean (or root mean square, RMS) is usually used in physical applications. In power distribution systems, for example, voltages and currents are usually referred to in terms of their root mean square value. The quadratic mean of a set of values is obtained by squaring each value, adding the results, dividing by the number of values (n), and then taking the square root of that result, expressed as n RMS = quadratic mean = Find the root mean square of these power supplies (in volts): 82, 110, 99, 35
12. The quadratic mean (or root mean square, RMS) is usually used in physical applications. In power distribution systems, for example, voltages and currents are usually referred to in terms of their root mean square value. The quadratic mean of a set of values is obtained by squaring each value, adding the results, dividing by the number of values (n), and then taking the square root of that result, expressed as n RMS = quadratic mean = Find the root mean square of these power supplies (in volts): 82, 110, 99, 35
MATLAB: An Introduction with Applications
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ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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![12. The quadratic mean (or root mean square, RMS) is usually used in physical applications. In power
distribution systems, for example, voltages and currents are usually referred to in terms of their root
mean square value. The quadratic mean of a set of values is obtained by squaring each
value, adding
the results, dividing by the number of values (n), and then taking the square root of
that result,
expressed as
n
RMS = quadratic mean =
Find the root mean square of these power supplies (in volts): 82, 110, 99, 35](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F87e7ed97-c167-45cc-b510-5bd999d5e24d%2Fe1c08419-cc39-4b16-81f5-ff4253ab30b4%2Fo3vpwvt_processed.jpeg&w=3840&q=75)
Transcribed Image Text:12. The quadratic mean (or root mean square, RMS) is usually used in physical applications. In power
distribution systems, for example, voltages and currents are usually referred to in terms of their root
mean square value. The quadratic mean of a set of values is obtained by squaring each
value, adding
the results, dividing by the number of values (n), and then taking the square root of
that result,
expressed as
n
RMS = quadratic mean =
Find the root mean square of these power supplies (in volts): 82, 110, 99, 35
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