What is the answer to 23^n=-(5^n) ?

The answer to 23^n=-(5^n) is n=(Undefined)/(ln(23))

Solve for n: 23^n=-(5^n)

The solution is n=(Undefined)/(ln(23))

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2 3^{n} = - (5^{n})

n = \frac{Undefined}{ln ( 23 )}

Solution steps

2 3^{n} = - (5^{n})

Apply exponent rules

n ln (23) = ln (- 1) + n ln (5)

Solve

n ln (23) = ln (- 1) + n ln (5) : n = \frac{Undefined}{ln ( 23 )}

n = \frac{Undefined}{ln ( 23 )}

7^{x} - 7 = 35 + 7^{3 - x}

3^{5 x - 3} = 21

x, 2 e^{x} = e^{3 x}

2^{n} = 32768

What is the answer to 23^n=-(5^n) ?
The answer to 23^n=-(5^n) is n=(Undefined)/(ln(23))
Solve for n: 23^n=-(5^n)
The solution is n=(Undefined)/(ln(23))