It is known that f (x) is an odd function, G (x) is an even function, and f (x) + G (x) = 1 / (2x + 1). The analytic expression of G (x) f (x) is

From the theme
f(-x)=-f(x)
g(-x)=g(x)
Replace x with - x to get:
f(-x)+g(-x)=1/(-2x+1)
The deformation is: F (x) - G (x) = 1 / (- 2x + 1)
And f (x) + G (x) = 1 / (2x + 1)
It can be solved

（3a-2b）^4/（2b-3a）^3

=2b-3a

Multiply 96 by two non-zero natural numbers to get a square number and a cubic number. What are these two numbers?

96 = 2 ^ 5 * 3, to multiply a number equal to the square number, at least the factor to be added is 2 * 3 = 6, so the first number is 6A & # 178;, and a is any positive integer; to multiply a number equal to the cube number, at least the factor to be added is 2 * 3 & # 178; = 18, so the second number is 18B & # 178;, and B is any positive integer. If we find the smallest two, then it is 6 and 18

RELATED INFORMATIONS

1. Multiply 96 by two natural numbers a and B to get a sum of squares and a cubic number. The minimum sum of the two numbers a and B is______ ．
2. Calculation. 1) - (2 / 3) 4 cubic 2) (4 / 5) 2 cubic
3. Given the square of X + X + 1 = 0, find the cube of X - 2x + 2015
4. How many kilograms of dry river sand is a cubic meter
5. (9x quartic - 12x cubic + 54x Square) divided by 3x square
6. Let a = {x | x greater than or equal to - 1 less than or equal to 2}, B = {x | x greater than or equal to 0 less than or equal to 4}, then a intersects B =?
7. Let a = {x | (x + 2) (x-1)
8. Given the random variable x ~ B (6,1 / 3), what is V (x) equal to?
9. Let X be a random variable, e (x) = 2, e (x ^ 2) = 6, then d (x) is equal to?
10. Let u = R, a = {x | A-2 less than or equal to x, less than or equal to a + 10} B = {x-3 less than or equal to 6 If Au (cub) = R, find the range of A
11. 1. Let a = {x2-3x + 2 = 0} and B = {x AX-2 = 0}. If B is a proper subset of a, it is a set of A 2. Let m = {(x, y) ｜ x-a = 4}, and {(2,1), (- 2,5)} be the proper subset of M, then a=____ b=_____ 3. A = {x 2 + X + P = 0}, B = {x ≥ 0, X ∈ r}, a ∩ B = empty set, find the value range of real number P 4. Let a = {x 2 4x = 0}, B = {x 2 + 2 (a + 1) x + a 2-1 = 0, X ∈ r} (1) If a ∩ B = B, find the value of A (2) If a ∪ B = B, find the value of A 5. Let a = {x 2 + ax + B = 0}, B = {x 2 + CX + 15 = 0}, and a ∪ B = {3,5}, a ∩ B = 3, find the value of real numbers a, B, C
12. If the image of function f (x) passes through point (4,2), then the inverse function of function f (x + 1) passes through point? Why does the analysis say that when x + 1 = 4, that is, x = 3, y = 2, so the function f (x + 1) passes through (3,2). Why (3,2), what is the relationship between F (x + 1) and f (x)
13. It is known that the function f (x) defined on R satisfies f (- x) = - f (x), f (x-4) = - f (x), and is a decreasing function in the interval [0,2]. If the equation f (x) = k has four different roots in the interval [- 8,8], then the sum of the four roots is () A. ±4B. ±8C. ±6D. ±2
14. For the function y = f (x) defined on the set D, if f (x) has monotonicity on D and has interval [a, b] ⊆ D, so that when x ∈ [a, b], the range of F (x) is [a, b], then the function f (x) is said to be a positive function on D, and the interval [a, b] is called the "equal domain interval" of F (x). Given that the function f (x) = x is a positive function on [0, + ∞), then the equal domain interval of F (x) is___ ．
15. F (x) = - x ^ 2 + 2x + C the image corresponding to the analytic expression is known, and it intersects with the coordinate axis at P, Q and r Q: 1) If P, Q and R are on the same circle, find the equation of the circle 2) Try to explore the circle formed by three points passing through the fixed point (independent of C)
16. Mathematical problem 2x / (X-7) plus X-7 / 2x is equal to 2 2 / X-2 plus MX / X squared minus 4 is equal to 3 / x plus 2. Find m with increasing root
17. A mathematical problem. F (g (x)) = x + 1. G (x) = X-1. Find f (2)... Is 2 = g (x) here? Why is the point?
18. A mathematical problem: F (x) = x ^ 2 + PX + Q. if f (f (x)) = 0 has only one real number solution, prove P > 0, Q > 0 Pay attention to the definition field of the second layer, △ can be greater than 0
19. Let f (x) = X3 + bx2 + CX (x ∈ R), if G (x) = f (x) - F ′ (x) is an odd function, (1) find the value of B and C; (2) find the monotone interval of G (x)
20. Solving equations {x + 3 = 5Y, 3x + 2Y + 9 = 0}