Упростить выражение 6/(m^3+8)+1/(2m+m^2). Created by Bluedayn. algebra-ru

(2m+m^2)...

Bluedayn @Bluedayn

June 2022 1 7 Report

Упростить выражение 6/(m^3+8)+1/(2m+m^2)

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$\frac{6}{m^3+8}+ \frac{1}{2m+m^2}= \frac{6}{(m+2)(m^2-2m+4)}+ \frac{1}{m(2+m)} =\\\\= \frac{6m+m^2-2m+4}{m(m+2)(m^2-2m+4)} = \frac{m^2+4m+4}{m(m+2)(m^2-2m+4)}=\\\\= \frac{(m+2)^2}{m(m+2)(m^2-2m+4)} = \frac{m+2}{m(m^2-2m+4)}$

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Y = 7,5 A R1 = 6,4 Om R2 = 4 Om R3 = 12 Om R4 = 6 Om R5 = 3 Om R6 = 8 Om R7 = ...

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Y = 7,5 A R1 = 6,4 Om R2 = 4 Om R3 = 12 Om R4 = 6 Om R5 = 3 Om R6 = 8 Om R7 = ...

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