What if X is 0 or lower in Logarithm Cancellation Law

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The discussion centers on the implications of the logarithm cancellation law when x is 0 or lower. It is emphasized that log(x) is undefined for values of x less than or equal to 0, rendering any logarithmic laws inapplicable in such cases. Participants highlight that this fundamental property of logarithms leads to a lack of meaningful results when x is non-positive. The conversation reiterates that any mathematical operations involving logarithms must adhere to this restriction. Thus, the topic underscores the importance of understanding the domain of logarithmic functions in mathematical contexts.
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What difference will it make?
 
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SELFMADE said:
What difference will it make?

Do you have an example of what you are talking about?
 
log(x) is undefined for x<=0, so any laws involving logs do not make sense when x<=0.
 
Dunkle said:
log(x) is undefined for x<=0, so any laws involving logs do not make sense when x<=0.

That does it. Thanks
 

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