Let $C^r$[0,t] be the function space of the vector-valued continuous paths x : [0,t] ${ ightarrow}$ $R^r$ and define $X_t$ : $C^r$[0,t] ${ ightarrow}$ $R^{(n+1)r}$ and $Y_t$ : $C^r$[0,t] ${ ightarrow}$ $R^{nr}$ by $X_t(x)$ = (x($t_0$), x($t_1$), ..., x($t_{n-1}$), x($t_n$)) and $Y_t$(x) = (x($t_0$), x($t_1$), ..., x($t_{n-1}$)), respectively, where 0 = $t_0$ < $t_1$ < ... < $t_n$ = t. In the present paper, with the conditioning functions $X_t$ and $Y_t$, we introduce two simple formulas for the conditional expectations over $C^r$[0,t], an analogue of the r-dimensional Wiener space. We establish evaluation formulas for the analogues of the analytic Wiener and Feynman integrals for the function $G(x)=exp{{int}_0^t{ heta}(s,x(s))d{eta}(s)}{psi}(x(t))$, where ${ heta}(s,{cdot})$ and are the Fourier-Stieltjes transforms of the complex Borel measures on ${mathbb{R}}^r$. Using the simple formulas, we evaluate the analogues of the conditional analytic Wiener and Feynman integrals of the functional G.