If the definition field and value field pair of function FX = 0.5 (x-1) 2 + a are [1, b] (b > 1), find the value of a and B

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• 1. Given the function FX = loga (x + 1), G (x) = loga (3x), a > 0 and a ≠ 1 (1) If FX + Gx = loga6, find the value of X (2) if FX > GX, find the value range of X
• 2. The function FX = loga (2 + x) - loga (2-x) (a > 0, and a ≠ 1) is known, If 1 is the zero point of y = f (x) - x, judge the monotonicity of F (x) and prove it by definition
• 3. Given the function FX = loga (x + 1) - loga (1-x), a > 0 and a ≠ 1 1. Find the value range of X to make FX > 0
• 4. Given the function f (x) = loga [(a ^ x) - 1], a is greater than 1 1. Find the domain of F (x); 2. Find the value of X that holds f (2x) = f ^ - 1 (x)
• 5. FX is an odd function and GX is an even function FX + Gx = x & # - x, then FX=
• 6. If the function FX is even, the function GX is odd, and FX + Gx = 2x, then FX = GX=
• 7. The odd function FX and even function GX satisfy the following conditions: FX + Gx = x sub dense of a, - x sub dense of a + 2A > 0 Not equal to 1, if G2 = a find F2
• 8. Given that F X is an odd function, G x is an even function and f (x) - Gx = x2 + 3x + 2, then FX + Gx =?
• 9. FX GX = x ^ 2-x, FX is odd function, GX is even function, find FX
• 10. If f (x) is an even function, G (x) is an odd function, and f (x) + G (x) = x2 + X-2, find the analytic expressions of F (x) and G (x)
• 11. Given that the domain of function FX is (0,2], then the domain of function f √ x + 1?
• 12. It is known that the domain of the function FX is the domain of - 1,1 to find f (x + 2) + F (x + 1)
• 13. Given that the domain of y = FX + 1 is [- 2,3], then the domain of y = f2x-1 is?. why not directly - 2 ≤ x ≤ 3?
• 14. It is known that the domain of definition is R. the function FX satisfies f {a + B} = f {a} * f {B}, and f {x} is greater than 0. What is f {1} = 1 / 2 and f {- 2} equal to?
• 15. The domain of definition of function y = f (x) is R. for any x ∈ R, f (- x) = f (2 + x). When x is less than or equal to 1, FX) = x ^ 2 + 1, find the analytic expression of F (x)
• 16. Factorization of a ^ 2 (B-C) ^ 3 + B ^ 2 (3-B) 3
• 17. Factorization: (a-b) ^ 3 + a (B-A) ^ 2
• 18. Factorization of (a ^ 2-1) (a ^ 2 + 8A + 15) - 20
• 19. 7A & # 178; + ab-21a-3b factorization
• 20. Factorization: 9A & # 178; (X-Y) + 4B & # 178; (Y-X) and (x + y) &# 178; + 2 (x + y) + 1, let's talk about the process