What is the answer to 9^{6x}=11^{x-3} ?

The answer to 9^{6x}=11^{x-3} is x=-(3ln(11))/(12ln(3)-ln(11))

Solve for x: 9^{6x}=11^{x-3}

The solution is x=-(3ln(11))/(12ln(3)-ln(11))

English

Español

Português

Français

Deutsch

Italiano

Русский

中文(简体)

한국어

日本語

Tiếng Việt

עברית

العربية

Popular >

9^{6 x} = 1 1^{x - 3}

x = - \frac{3 ln ( 11 )}{12 ln ( 3 ) - ln ( 11 )}

Decimal Notation

x = - 0.66698 \dots

Solution steps

9^{6 x} = 1 1^{x - 3}

Apply exponent rules

6 x ln (9) = (x - 3) ln (11)

Solve

6 x ln (9) = (x - 3) ln (11) : x = - \frac{3 ln ( 11 )}{12 ln ( 3 ) - ln ( 11 )}

x = - \frac{3 ln ( 11 )}{12 ln ( 3 ) - ln ( 11 )}

x^{x} = 5^{\frac{2}{25}}

2^{x} = 5^{x - 2}

2 (10)^{x} + 1 0^{x + 1} = 4

67 = 2 1^{x}

y = b + a e^{- x}, x

What is the answer to 9^{6x}=11^{x-3} ?
The answer to 9^{6x}=11^{x-3} is x=-(3ln(11))/(12ln(3)-ln(11))
Solve for x: 9^{6x}=11^{x-3}
The solution is x=-(3ln(11))/(12ln(3)-ln(11))