What is the answer to solvefor P,log_{P}(-1)=n ?

The answer to solvefor P,log_{P}(-1)=n is No Solution for P\in\mathbb{R}

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solvefor P,log_{P}(-1)=n

solve for

P, lo g_{P} (- 1) = n

No Solution for P \in R

Solution steps

lo g_{P} (- 1) = n

Apply log rules

\frac{ln ( - 1 )}{ln ( P )} = n

Multiply both sides by

ln (P)

\frac{ln ( - 1 )}{ln ( P )} ln (P) = n ln (P)

Simplify

\frac{ln ( - 1 )}{ln ( P )} ln (P) :

Undefined

Undefined = n ln (P)

Switch sides

n ln (P) = Undefined

Divide both sides by

n

ln (P) = \frac{Undefined}{n}

Apply log rules

P = e^{\frac{Undefined}{n}}

Verify Solutions:

P = e^{\frac{Undefined}{n}}

False

The solution is

No Solution for P \in R

0 = 4 (ln (4 x) + 1)

lo g_{10} (x + 2) = 2.19

ln (4 x + 5) = 10

60 = 9.95593 ln (x) + 68.691

a = lo g_{10} (x - 4)

What is the answer to solvefor P,log_{P}(-1)=n ?
The answer to solvefor P,log_{P}(-1)=n is No Solution for P\in\mathbb{R}