If the center of symmetry of the inverse function of the function y = M-X / x-m-1 is (- 1,3), then the real number m=

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• 1. If f (x) = (x-a + 1) / (x-a), the symmetry center of the image of its inverse function is (m, 3), then a =?
• 2. If f (x) = (x-a + a) / (x-a), the symmetry center of the image of its inverse function is (m, 3), then a =?
• 3. Given that the function f (x) = (x-1 / x = 1) ^ 2 (x ≥ 1) f ^ - 1 (x) is the inverse function of F (x), G (x)= Given the function f (x) = (x-1 / x = 1) ^ 2 (x ≥ 1), the (- 1 power) (x) of F is the inverse function of F (x). Remember g (x) = {the (- 1 power of 1 / F) [x]} + root x + 2 to find the definition domain of (1) f (- 1 power) and the minimum value of monotone interval (2) g (x). Please be patient and answer
• 4. The function f (x) = 12x2 − alnx (a ∈ R) is known. If the tangent equation of the image of function f (x) at x = 2 is y = x + B, the values of a and B are obtained
• 5. The function f (x) = 12x2 + alnx (a ∈ R) is known. (I) if the tangent equation of the image of F (x) at x = 2 is y = x + B, find the value of a and B; (II) if f (x) is an increasing function at (1, + ∞), find the value range of A
• 6. If the image of the function f (x) = 1-ex intersects the y-axis at point P, then the equation of the tangent of the curve at point P is______ ．
• 7. Find the inverse function of function y = ³ √ (x + √ (1 + X & #178;) + ³ √ (x - √ (1 + X & #178;))
• 8. The inverse function of the function y = x & # 178; + 1 (x ≥ 0) is sharp
• 9. What is the inverse function of y = x & # 178; + 1
• 10. Are y = x & # 189; and y = x & # 178; reciprocal functions
• 11. Why are the images of two inverse functions symmetric with respect to the line y = x;
• 12. Given quadratic function f (x) = ax ^ 2 + BX + 4, set a = {x | f (x) = x} If 1 belongs to a, and a is greater than or equal to 1 and less than or equal to 2, let the maximum and minimum values of F (x) in the interval [1 / 2,2] be m and m respectively, and let g (a) = M-M, and find the minimum value of G (a)
• 13. If the quadratic function f (x) = ax & # 178; + BX + C, f (- 1) = f (3) = 1, and the minimum value of F (x) is - 7, find the analytic expression of F (x)
• 14. Let f (x) = ax & sup2; + BX + C (a, B, C belong to R) satisfy the following conditions: (1) when x belongs to R, its minimum value is 0 and f (x-1) = f (- x-1) holds. (2) when x belongs to (0,5), X ≤ f (x) ≤ 2 | X-1 | + 1 holds. (1) find the value of F (1); (2) find the analytic expression of F (x); (3) find the largest real number m (M > 1) so that there exists t belongs to R, and f (x + 1) holds as long as X belongs to [1, M]
• 15. It is known that the quadratic function f (x) = ax & # 178; + BX + C (a, B, C belong to R) satisfies the following conditions: (1) when x belongs to R, the minimum value of F (x) is 0 It is known that the quadratic function f (x) = ax & # 178; + BX + C (a, B, C belong to R) satisfies the following conditions: ① When x belongs to R, the minimum value of F (x) is 0, and f (x-1) = f (- x-1) holds; ② When x belongs to (0,5), X ≤ f (x) ≤ 2 | X-1 | + 1 is constant (1) Find the value of F (1); (2) Find the analytic expression of F (x); (3) Find the largest real number m (M > 1), so that there is a real number T, as long as X belongs to [1, M], then f (x + T) ≤ x holds
• 16. It is known that quadratic function f (x) = ax ^ 2 + BX + C and primary function g (x) = - BX, where a, B, C satisfy a > b > C, a + B + C = 0 (a, B, C belong to R) ① Verification: the images of two functions intersect at two different points a and B ② Find the range of the length of the projective A1B1 of line AB on the x-axis
• 17. It is known that the maximum value of the quadratic function FX = ax + 2aX + 1 in the interval [- 3,2] is the value of 4 for a
• 18. Find an inverse function, y = x / (3x + 5)
• 19. Proposition p: F (x) is the inverse function of F (x) = 1-3x, and / F (a) ^ - 1 / 0}, and a intersection B = empty set For the value range of real number a, there is and only one true proposition in the mission questions P and Q
• 20. What is the second power of the root of log4?