设函数 f(x)f\left( x\right)f(x) 的定义域为 R,f(x+1)\mathbf{R},f\left( {x + 1}\right)R,f(x+1) 为奇函数, f(x+2)f\left( {x + 2}\right)f(x+2) 为偶函数,当 x∈[1,2]x \in \left\lbrack {1,2}\right\rbrackx∈[1,2] 时, f(x)=ax2+bf\left( x\right) = a{x}^{2} + bf(x)=ax2+b . 若 f(0)+f(3)=6f\left( 0\right) + f\left( 3\right) = 6f(0)+f(3)=6 , 则 f(92)=f\left( \frac{9}{2}\right) =f(29)= ( )A. −94- \frac{9}{4}−49 B. −32- \frac{3}{2}−23 C. 74\frac{7}{4}47 D. 52\frac{5}{2}25