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\(Speed\_of\_light\_in\_glass ≈ 1.97\times10^8 m/s\) #tag_title#Step 2: Calculate the wavelength of light in the window glass.#tag_content#Now that we have the speed of light in the window glass, we can find the wavelength of the light inside the glass using the formula: \(Wavelength\_in\_glass = \frac{Wavelength\_in\_air}{Index\_of\_Refraction}\) Using the given wavelength in air (692 nm) and the index of refraction (1.52), we can calculate the wavelength of the light in the window glass: \(Wavelength\_in\_glass = \frac{692 nm}{1.52}\) \(Wavelength\_in\_glass ≈ 455 nm\) #tag_title#Step 3: Calculate the frequency of light in the window glass.#tag_content#Finally, we can find the frequency of the light using the formula: \(Frequency = \frac{Speed\_of\_light\_in\_glass}{Wavelength\_in\_glass}\) Using the speed of light in the window glass (1.97 x 10^8 m/s) and the wavelength in the window glass (455 nm), we can find the frequency of the light: \(Frequency = \frac{1.97\times10^8 m/s}{455\times10^{-9} m}\) \(Frequency ≈ 4.33\times10^{14} Hz\) Therefore, the wavelength and frequency of light inside the window glass are 455 nm and 4.33 x 10^14 Hz, respectively.