inverting amplifier

[logistic_guy]

here is the question

Derive the transfer function for the operational amplifier (an ideal op amp) in the figure and show that it can be written in the form $\displaystyle \frac{V_{o}}{V_{i}} = \frac{-R_2/R_1}{[1 + (\omega_1 /j\omega)][1 + (\omega /\omega_2)]}$ where $\displaystyle \omega_1 = \frac{1}{C_1R_1}$ and $\displaystyle \omega_2 = \frac{1}{C_2R_2}$. Assuming that the circuit is designed such that $\displaystyle \omega_2 \gg \omega_1$, find approximate expressions for the transfer function in the following frequency regions:

(a) $\displaystyle \omega \ll \omega_1$
(b) $\displaystyle \omega_1 \ll \omega \ll \omega_2$
(c) $\displaystyle \omega \gg \omega_2$

Use these approximations to sketch a Bode plot for the magnitude response. Observe that the circuit performs as an amplifier whose gain rolls off at the low-frequency end in the manner of a high-pass STC network, and at the high-frequency end in the manner of a low-pass STC network. Design the circuit to provide a gain of $\displaystyle 40$ dB in the “middle-frequency range,” a low-frequency $\displaystyle 3$-dB point at $\displaystyle 200$ Hz, a high-frequency $\displaystyle 3$-dB point at $\displaystyle 200$ kHz, and an input resistance (at $\displaystyle \omega \gg \omega_1$) of $\displaystyle 2$ k$\displaystyle \Omega$.




my attemb
according to this website

How to Derive the Inverting Amplifier Transfer Function – Mastering Electronics Design

masteringelectronicsdesign.com

the transfer function for the inverting amplifier is $\displaystyle V_o = -V_i\frac{R_2}{R_1}$ which can be written as $\displaystyle \frac{V_o}{V_i} = -\frac{R_2}{R_1}$
but the circuit in the website don't have capacitors $\displaystyle C_1$ and $\displaystyle C_2$
what should i do in this case?