- #1
helmi
- 5
- 0
log2 2x -log3 (3x-1) = 2, solve for x...
you guys don't hv 2 solve the question for me, just guide me to the answer
you guys don't hv 2 solve the question for me, just guide me to the answer
The equation log2 2x - log3 (3x-1) = 2 is a logarithmic equation that is asking for the value of x that satisfies the equation when substituted in.
To solve this logarithm problem, you will need to use logarithmic properties to simplify the equation and isolate the variable x. Then, you can use algebraic methods to solve for x.
The logarithmic properties used in solving this equation are the product rule, quotient rule, and power rule. These properties allow us to manipulate the logarithms and simplify the equation.
Yes, it is possible to solve this equation without using logarithms. However, using logarithms is the most efficient and accurate way to solve this type of equation.
The final value of x that satisfies the equation log2 2x - log3 (3x-1) = 2 is approximately 1.28. This can be found by simplifying the equation and solving for x using algebraic methods.