Mathematical and Physical Journal
for High Schools
Issued by the MATFUND Foundation
Already signed up?
New to KöMaL?
I want the old design back!!! :-)

Problem M. 361. (September 2016)

M. 361. Let us hang objects of different mass to the the same spring one after the other. (The mass of each object should be greater than that of the spring.) Measure the periods of the oscillations, and with the help of the data determine the ``mass of the spring reduced to the oscillation''. According to the measurement what percent of the real mass of the spring is the measured reduced mass?

(The mass reduced to the oscillation is that mass \(\displaystyle m^*\) which should be added to the mass of the oscillating object \(\displaystyle m\), such that the following formula holds true: \(\displaystyle T=2\pi\sqrt{\frac{m+m^*}{D}}\).)

(6 pont)

Deadline expired on October 10, 2016.


Statistics:

25 students sent a solution.
6 points:Fehér 169 Szilveszter, Fekete Balázs Attila, Gémes Antal, Kovács Péter Tamás, Nagy 555 Botond, Páhoki Tamás, Szentivánszki Soma .
5 points:Di Giovanni András, Jakus Balázs István, Krasznai Anna, Olosz Adél, Tófalusi Ádám.
4 points:3 students.
3 points:1 student.
2 points:4 students.
1 point:2 students.
0 point:3 students.

Problems in Physics of KöMaL, September 2016