Negate TIN in LOG

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Can base be negative in log?

For example, if b = -4 and y = 1/2, then b^y = x is equal to the square root of -4. This wouldnt give us any real solutions! So the base CANNOT be negative. Putting together all 3 conclusions, we can say that the base of a logarithm can only be positive numbers excluding 1 i.e. 0 b 1 or b 1.

Can a log have a negative base?

The answer is basically yes, but its not generally very useful. First lets look at logarithms with positive bases.

How to find minus log?

1:08 3:29 We take natural log to put natural blood for here now and then absolute value of minus two. SoMoreWe take natural log to put natural blood for here now and then absolute value of minus two. So thats how we take care of the minus. And then we add on that. I the imaginary value.

Why is the base of a logarithm always positive?

So 0, 1, and every negative number presents a potential problem as the base of a power function. And if those numbers cant reliably be the base of a power function, then they also cant reliably be the base of a logarithm. For that reason, we only allow positive numbers other than 1 as the base of the logarithm.

Can logarithmic solutions be negative?

A logarithmic equation can have a negative solution. Its the input value (x-value or argument) for a logarithm function that cant be negative, but the output (y-value or solution) can be negative.

Why is log not defined for negative bases?

Short Answer Logarithms with negative bases are not defined to avoid inconsistencies and maintain the properties of logarithms. Negative bases lead to problems with the smooth behavior and rules associated with logarithmic functions, such as breaking the product rule and causing inconsistency with the power rules.

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