Two speakers placed $0\mathrm{.}94$m apart produced pure tones In sync with each other at a frequency of $1085$ Hz$.$ A microphone can be moved along a line parallel to the line joining the speakers and $8\mathrm{.}4$m from it$.$ An intensity maximum is measured a point P$0$ where the microphone is equidistant from the two speakers. As we move the microphone away from P$0$ to one side, we find intensity minima and maxima alternately. Take the speed of sound in air to be $344$ m$/$s$,$ and you can assume that the slits are close enough together that equations that describe the interference pattern of light passing through two slits can be applied here.

Part $($A$)$ what is the distance, in meters, between P$0$ and $1$st intensity minimum?

Part $($B$)$ what is the distance, in meters, between P$0$ and $1$st intensity maximum?

Part $($C$)$ what's the distance, in meters, between P$0$ and the second intensity minimum? Part $($d$)$ What is the distance, in meters, between P$0$ and the second intensity maximum? Part $($E$)$ what is the distance, in meters, between P$0$ and the third intensity minimum?