Solving logarithmic inequality log3(3^x-1)*log3(3^(x+1)-3)

Original formula = log3 {(3 ^ x-1) * (3 * 3 ^ x-3)}
=log(3^x-1)²*log3(3)=log(3^x-1)²
So there are: 0

RELATED INFORMATIONS

1. Solve this logarithmic inequality log9 (x) < 1/2
2. Solving a logarithmic inequality log0.5log2(2x-1)>=0
3. How to find the inequality of logarithm and exponent? The inequality 3x ^ 2 is known
4. What is exponential logarithm inequality?
5. Solutions to exponential inequality and logarithmic inequality
6. The problem of power function in high school mathematics It is known that the power function f (x) = x ^ (1 / 2p ^ 2 + P + 3 / 2), (P ∈ n), is an increasing function on (0, + ∞), and is an even function on the domain of definition (1) Find the value of P and write the explanation of the corresponding function f (x) (2) For the function f (x) obtained in (1), let g (x) = - Q [f (x)] + (2q-1) f (x) + 1, and ask whether there is a real number Q (q)
7. High school mathematics. Logarithmic inequality problem What are the answers to Log1 / 8 x 〉 1 / 3 and Log1 / 8 x 〈 - 1 / 3? How to solve this kind of logarithmic inequality, with fractions, negative numbers See dizzy. Have what method
8. (logarithm and inequality) Given that the real number m satisfies the inequality log3 (1-1 / M + 2) > 0, try to solve the inequality (x-1) [(M + 3) x-m] > 0
9. If the power functions f (x) and G (x) pass through the points (2, root 2), (- 2,4) respectively, ① find the analytic expressions of F (x) and G (x); ② find f (x)
10. Let f (x) = x ^ (3 / 2 + K · 1 / 2 k-square) [K ∈ Z] (1) If f (x) is an even function and an increasing function on (0, + ∞), the analytic expression of F (x) is obtained (2) If f (x) is a decreasing function on (0, + ∞), find the value range of K
11. Solve the following logarithmic inequality, log1/2 ((4x^2)-x)>1
12. Fast solution to logarithmic inequality Log base 2 (x ^ - 2x + 2) logarithm > log base 2 (2x-1) logarithm
13. How to solve logarithmic inequality? The logax is less than - 1, where x is greater than 2008 and a is greater than 1
14. Inequality of logarithmic solution 1 / 2 power of logm2 > 1 M is the base 1 / 2 of 2 is true
15. Solving logarithmic inequality Log (x + 1 is base, (x ^ 2 + X-6) ^ 2 is true) > = 4
16. log2^x >= log4^(3x+4) How can log2 and log4 become the same base? Ah, it should be very simple for you. I hope some good people can help me, The base numbers are two and four
17. Inequalities on logarithm (in x) + 1 > 0 for X
18. In solving the equation, the term should be shifted according to ()
19. Solving equation with transfer term 1、18x+5=45-2(X-15) 2、2X+4+5X=4+11 3、6X+18-2X=X-5X+26 4、5(X-3)-5=2(X-4) 5、6X-2(X-3)=3X+10 The solution should be complete,
20. The principle of "term shifting" in solving equations is based on ()