- #1
Kairos
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Member warned about posting with no effort and without the template
can somebody help me solving:
A*ln(1+A*x)-2*ln(x)-B=0
I thank you in advance
A*ln(1+A*x)-2*ln(x)-B=0
I thank you in advance
Kairos said:for solving a physical problem (about entropy). A and B are constants
Simon, the exponential gives a Ath degree equation.. not more solvable to me
Kairos said:for solving a physical problem (about entropy). A and B are constants
Simon, the exponential gives a Ath degree equation.. not more solvable to me
Kairos said:can somebody help me solving:
A*ln(1+A*x)-2*ln(x)-B=0
I thank you in advance
A logarithm is a mathematical function that is used to solve exponential equations. It is the inverse operation of an exponent, and is written as logb(x), where b is the base and x is the value being raised to the power.
To solve an equation with logarithms, you first need to isolate the logarithmic term on one side of the equation. Then, you can use the properties of logarithms to rewrite the equation in a simpler form. Finally, you can solve for the unknown variable by converting the logarithmic equation into an exponential one.
The three main properties of logarithms are the product rule, quotient rule, and power rule. The product rule states that the logarithm of a product is equal to the sum of the logarithms of the individual factors. The quotient rule states that the logarithm of a quotient is equal to the difference of the logarithms of the numerator and denominator. The power rule states that the logarithm of a number raised to a power is equal to the product of the power and the logarithm of the number.
No, you can use any base for logarithms. However, the most commonly used bases are 10 and e (the natural logarithm). When solving equations with logarithms, it is important to use the same base on both sides of the equation.
Some common mistakes when solving equations with logarithms include forgetting to apply the properties of logarithms, using the wrong base, and not isolating the logarithmic term before solving. It is important to carefully follow each step and double check your work to avoid these mistakes.