Solve for x 3 log of 2x=4

Problem

3*(log_)(2*x)=4

Solution

1. Isolate the logarithmic term by dividing both sides of the equation by 3

(log_)(2*x)=4/3

2. Rewrite the equation in exponential form, assuming the base is 10 for a standard common logarithm.

2*x=10

3. Solve for x by dividing both sides by 2

x=10/2

4. Simplify the expression using radical notation if necessary.

x=√(3,10)/2

x=(10√(3,10))/2

x=5√(3,10)

Final Answer

x=5√(3,10)

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