How do you reverse this equation

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SUMMARY

The discussion focuses on solving for variables X, Y, and Z in the equations provided, given the values of L, M, and N (0.5839, 0.1682, 0.2477). The equations are defined as T = (1/X + 1/Y + 1/Z) * 100 and A, B, C are derived from T using the relationships A = (1/(X*T))*100, B = (1/(Y*T))*100, and C = (1/(Z*T))*100. The values of A, B, and C correspond directly to L, M, and N, respectively, leading to the conclusion that the original variables can be calculated using these relationships.

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From the equation below,
how do we get the X,Y,Z if the only numbers given are the L,M,N (0.5839, 0.1682, 0.2477)?
Thank you!

X = 1.57
Y = 5.45
Z = 3.70

T = (1/X+1/Y+1/Z)*100 = 109.0699

A = (1/ (X*T))*100 = 0.5839
B = (1/ (Y*T))*100 = 0.1682
C = (1/ (Z*T))*100 = 0.2477

L = 0.5839
M = 0.1682
N = 0.2477
 
Last edited:
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This seems to be the same question as in your other thread. Please don't start a new thread for the same problem.
 

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