Let $C^r[0,t]$ be the function space of the vector-valued continuous paths $x:[0,t]{ ightarrow}mathbb{R}^r$ and define $X_t:C^r[0,t]{ ightarrow}mathbb{R}^{(n+1)r}$ and $Y_t:C^r[0,t]{ ightarrow}mathbb{R}^{nr}$ by $X_t(x)=(x(t_0),;x(t_1),;{cdots},;x(t_{n-1}),;x(t_n))$ and $Y_t(x)=(x(t_0),;x(t_1),;{cdots},;x(t_{n-1}))$, respectively, where $0=t_0$ < $t_1$ < ${cdots}$ < $t_n=t$. In the present paper, using two simple formulas for the conditional expectations over $C^r[0,t]$ with the conditioning functions $X_t$ and $Y_t$, we establish evaluation formulas for the analogue of the conditional analytic Fourier-Feynman transform for the function of the form $${exp}{{int_o}^t{ heta}(s,;x(s));d{eta}(s)}{psi}(x(t)),;x{in}C^r[0,t]$$ where ${eta}$ is a complex Borel measure on [0, t] and both ${ heta}(s,{cdot})$ and ${psi}$ are the Fourier-Stieltjes transforms of the complex Borel measures on $mathbb{R}^r$.