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$35-44$ Logarithmic Equations Use the definition of the logarithmic function to find $x .$$$ { (a) }\ln x=3 \quad \text { (b) } \ln e^{2}=x$$
a. $x=e^{3}$b. $x=2$
Algebra
Chapter 4
Exponential and Logarithmic Functions
Section 3
Logarithmic Functions
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before we onto this question. Let's just recap on the definition off the logarithmic function. So if I have locked to the base off a be equal to see to rewrite this into exponential for I have the base off a to the power off, see equal to be right. So remember the base off the log becomes the base off the exponential form and then the sea becomes the exponents and the B is on the other side of the equal sign. Another thing is that you will remember that Lin off are you? Is the lock with base e off I great. So in linen aches equal to three, the base is e the exponents is there three and that will be equal to X. I'm not going to simply far this. I'm just gonna leave it. Us X is equal to e to the power off three four Len E squared equal to X. This means that it's e which is the base to the about off X equal to e screed. So from this, because the basis or the same X is equal to two
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