Algebra II › Solving and Graphing Logarithms
Solve .
First we start by subtracting from each side:
Next, we rewrite the equation in exponent form:
Finally, we divide by :
Solve
First we rewrite the equation in exponential form:
Now we take the cube root of :
Solve .
First we start by subtracting from each side:
Next, we rewrite the equation in exponent form:
Finally, we divide by :
Solve .
When a logarithm equals , the equation in the logarithm equals the logarithms base:
Solve .
When a logarithm equals , the equation in the logarithm equals the logarithms base:
Solve
First we rewrite the equation in exponential form:
Now we take the cube root of :
Solve .
First we subtract from both sides:
Then we divide both sides by :
Now it would help if we wrote the equation in exponential form (remember, if the log doesn't show a base, it's base 10):
Finally, we use algebra to solve:
Solve .
First we subtract from both sides:
Then we divide both sides by :
Now it would help if we wrote the equation in exponential form (remember, if the log doesn't show a base, it's base 10):
Finally, we use algebra to solve:
Solve .
First, we subtract from each side:
Next, we divide each side by :
Now we rewrite the equation in exponent form:
And we finish using algebra:
Solve .
First, we subtract from each side:
Next, we divide each side by :
Now we rewrite the equation in exponent form:
And we finish using algebra: