To find the symmetry center of G (x) = 2 + X + sin (x + 1) requires specific steps and processes. Thank you!

g(x)=(x+1)+sin(x+1)+1
So g (x) is the image obtained by moving f (x) = x + SiNx one unit to the left and one unit up
Because f (x) = x + SiNx is an odd function, the center of symmetry is (0,0)
So the center of symmetry of G (x) is (- 1,1)

RELATED INFORMATIONS

1. Let f (x) be a differentiable function, definite integral (x, 0) (t-1) f (x-t) DT = 0, find f (x)
2. Finding the definite integral of (1 + T square) from x square to x cube under D / DX times ∫ DT / root sign
3. Given that the function f (x) = x2-2ax + 5 is an increasing function in the interval [1, + ∞), then the value range of F (- 1) is
4. Let a = {x | x2-5x + 4 ＞ 0} and B = {x | x2-2ax + A + 2 = 0}. If a ∩ B ≠ 0, the value range of a is obtained
5. We know the equation x2-2ax + a = 4 about X When we find the value of 1. A, the equation has two positive values? 2. What is the value of a, the equation has two different sign roots, and the absolute value of negative root is larger? 3. What is the value of a when at least one root of the equation is zero?
6. If factorization x2 + 2ax-3a2 is divisible by X-1, then the value of a is (a) 1 or - 1 / 3 (b) - 1 or - 1 / 3 (c) 0 (d) 1 or - 1
7. A = (- 1,1) B = (the square of x|x-2ax + B = 0) if a contains B, then the value of a and B? Let's ask the value of AB when B is an empty set A = (- 1,1) B = (the square of X | X - 2aX + B = 0) if a contains B, then the value of a and B? Let's ask the value of AB when B is an empty set
8. Let set a = {- 1,1} set B = {x ^ 2-2ax + B = 0} if B ≠ empty set B is contained in a, find the value of a and B
9. Y = the domain of cosx-1 / 2?
10. What is the domain of negative cosx under y = root?
11. D / dt ∫ sin (T ^ 2) DT (0 to 1),
12. ∫ (3 sin T + 1 / 2 sin ^ 2 T) DT
13. Calculation: definite integral ∫ (in the upper 1, in the lower √ 2 / 2) (√ 1-x ^ 2) / x ^ 2 DX to find the detailed process answer, please God
14. Find: definite integral ∫ (0 above, T below) (e ^ - x ^ 2) (t above, T below) DX
15. Find: definite integral ∫ ((0, t) e ^ - x ^ 2 DX) (T
16. In the derivation process of [∫ (0, x) TF (T) DT] 'explained by experts, the result should be XF (x), or XF (x) -∫ (0, x) f (T) DT
17. If f (x) has continuous derivatives in [1, + ∞), and satisfies X-1 + X ∫ (upper limit x, lower limit 1) f (T) DT = (x + 1) ∫ (upper limit x, lower limit 1) TF (T) DT, find f (x) The answer is f (x) = x ^ (- 3) * e ^ (1-1 / x),
18. Definite integral T ^ (n-1) * f (x ^ N-t ^ n) upper limit x lower limit 0
19. Finding the derivative of F (x) = sin ^ 3 · 1 / X
20. If f (x) is continuous and f (x) = x + (x ^ 2) ∫ (0,1) f (T) DT, find f (x)