To solve this equation, we can use the property of logarithms that says if loga (x) = loga (y), then x = y.
Therefore, we have:
x^2 + 5x = x^2 + 3
Subtracting x^2 from both sides:
5x = 3
Dividing by 5:
x = 3/5
So, the solution to the equation log8 (x^2 + 5x) = log8 (x^2 + 3) is x = 3/5.
To solve this equation, we can use the property of logarithms that says if loga (x) = loga (y), then x = y.
Therefore, we have:
x^2 + 5x = x^2 + 3
Subtracting x^2 from both sides:
5x = 3
Dividing by 5:
x = 3/5
So, the solution to the equation log8 (x^2 + 5x) = log8 (x^2 + 3) is x = 3/5.