Choose the appropriate interference equations for reflected light that has the constructive interference that relates the thickness of the oil film and the wavelength of light.

Check all that apply.

View Available Hint$($s$)$for Part B

$2$t$=($m$+12)$$($m$=0,1,2,...),$$=$$0/$n$2$t$=($m$+12)$$($m$=0,1,2,...),$$=$$0/$n$,$ where nn is the index of refraction of the sea water, $0$$0$ and are the wavelengths as measured in the air and in the sea water respectively$\mathrm{.}2$t$=$m$($m$=0,1,2,...),$$=$$0/$n$2$t$=$m$($m$=0,1,2,...),$$=$$0/$n$,$ where nn is the index of refraction of the oil, $0$$0$ and are the wavelengths as measured in the air and in the oil respectively$\mathrm{.}2$t$=($m$+12)$$($m$=0,1,2,...),$$0=$$/$n$2$t$=($m$+12)$$($m$=0,1,2,...),$$0=$$/$n$,$ where nn is the index of refraction of the oil, $0$$0$ and are the wavelengths as measured in the air and in the oil respectively$\mathrm{.}2$t$=($m$+12)$$($m$=0,1,2,...),$$0=$$/$n$2$t$=($m$+12)$$($m$=0,1,2,...),$$0=$$/$n$,$ where nn is the index of refraction of the sea water, $0$$0$ and are the wavelengths as measured in the air and in the sea water respectively$\mathrm{.}2$t$=$m$($m$=0,1,2,...),$$0=$$/$n$2$t$=$m$($m$=0,1,2,...),$$0=$$/$n$,$ where nn is the index of refraction of the sea water, $0$$0$ and are the wavelengths as measured in the air and in the sea water respectively$\mathrm{.}2$t$=($m$+12)$$($m$=0,1,2,...),$$=$$0/$n$2$t$=($m$+12)$$($m$=0,1,2,...),$$=$$0/$n$,$ where nn is the index of refraction of the oil, $0$$0$ and are the wavelengths as measured in the air and in the oil respectively$\mathrm{.}2$t$=$m$($m$=0,1,2,...),$$=$$0/$n$2$t$=$m$($m$=0,1,2,...),$$=$$0/$n$,$ where nn is the index of refraction of the sea water, $0$$0$ and are the wavelengths as measured in the air and in the water respectively$\mathrm{.}2$t$=$m$($m$=0,1,2,...),$$0=$$/$n$2$t$=$m$($m$=0,1,2,...),$$0=$$/$n$,$ where nn is the index of refraction of the oil, $0$$0$ and are the wavelengths as measured in the air and in the oil respectively.