Question
Estimate how many solar neutrinos pass through a $180-\mathrm{m}^{2}$ ceiling of a room, at latitude $38^{\circ}$ , for an hour around midnight on midsummer night. [Hint: See Problems 74 and $75 .$
Step 1
From problem 75, we know that the number of protons used up by the sun is $3.489 \times 10^{38}$ protons per second. Show more…
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Estimate how many solar neutrinos pass through a 180-m$^2$ ceiling of a room, at latitude 44$^\circ$, for an hour around midnight on midsummer night. [$Hint$: See Problems 62 and 63.]
Estimate how many solar neutrinos pass through a $180-\mathrm{m}^{2}$ ceiling of a room, at latitude $38^{\circ},$ for an hour around midnight on midsummer night.
The power output of the Sun is $4 \times 10^{26} \mathrm{W}$ . (a) If 90$\%$ of this is supplied by the proton-proton cycle, how many protons are consumed per second? (b) How many neutrinos per second should there be per square meter at the Earth from this process? This huge number is indicative of how rarely a neutrino interacts, since large detectors observe very few per day.
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