Given that the function f (x) = log (2∧x-1) (a > 0, and a ≠ 1) always has f (x) > 0 in the interval (0,1), then the monotone increasing interval of the function y = log ∨ a (X & # 178; - 2x-3) is

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• 1. The monotone increasing interval of the function y = log12 (x2 − x − 6) is______ ．
• 2. The monotone decreasing interval of the function Log &; (3 + 2x-x ^ 2) is
• 3. Given the function f (x) = Log1 / 2 (- ax & # 178; + 2x + 3), if f (x) is an increasing function on [2,4], find the value range of real number a
• 4. Given that the function f (x) = log0.5 (x ^ 2-ax + 3a) is a decreasing function in the interval [2, positive infinity], then the value range of a?
• 5. Given that the function f (x) = 1 / (√ x ^ 2-ax + 3a) is a decreasing function in the interval [2, positive infinity], then the value range of a is______ The answer is (- 4,4)
• 6. Find the function f (x) loga (3-2x-x & # 178;) (0
• 7. What is radical function Please make it more popular
• 8. How to find the maximum value of the root function, there is only one root function. The title is y = x quadratic under the root sign + 6x-4. Find the maximum value of this function
• 9. The function f (x) = x & # 178; + 2ax-3 is known. When we ask the value of a, the minimum value of the function is - 4
• 10. Given the function f (x) = (AX-2) / (x + 1) (1) it is proved that when a = 1, the function f (x) is an increasing function on (- 1, + ∞); (2) if the function f (x) is a Zeng function on (- 1, + ∞), the value range of a is obtained
• 11. The monotone increasing interval of function f (x) = log5 (2x + 1) is______ ．
• 12. The monotone increasing interval of function f (x) = log5 (2x + 1) is______ ．
• 13. The inverse function f ^ - 1 (x) = () of function f (x) = log (2) (1 + 1 / x) (x > 0)
• 14. If the inverse function of function f (x) is f ^ (- 1) (x) = log with 2 as the base x, then f (x)=
• 15. The inverse function of function f (x) log with base 2 (x + 1) (x > = 0) is f ^ - 1 (x)=
• 16. Given the function f (x) = log, take a as the base 1 + X / 1-x (a > 0, a ≠ 1) to find the inverse function
• 17. If the function defined on R, y = f (x), and the image of y = f (x + 2) is symmetric with respect to x = 0, then the symmetry axis of the image of the function y = f (x)
• 18. Let y = f (x) be an odd function on the domain R, and f (X-2) = - f (x) holds for all x belonging to R, then the symmetry axis of F (x) image?
• 19. How to find the symmetry axis, monotonicity and parity of trigonometric functions?
• 20. What is the relationship between derivative function and monotonicity of function? What is the relationship between derivative function and monotonicity of function? How to draw function image by derivative function, or draw derivative function by function? Please give specific examples. Is there a better way to remember them?