ahhh i cant get it >__<
i got it, using
4/3 pi r^3 x density of air x (g - acceleration) = mg
negative accerleration as its in the opposite direction of g
the (g-acceleration bit) is just 9.81 - (the upward acceleration)
awesome : D
btw what engineering you taking?
I will be busy till 9th April... After which I will have slightly more air to breathe... Details in crapbox...
completed all the pressure/fluid questions..
just the first 3 questions left >___<
ok i was originally going to do mechatronics, but i heard it's not as in demand as civil (every1 needs). but civil looks pretty boring.
i may do mechanical. but mechatronics... it could be in greater demand in the future.
Originally posted by WoAiMeiMei:ok i was originally going to do mechatronics, but i heard it's not as in demand as civil (every1 needs). but civil looks pretty boring.
i may do mechanical. but mechatronics... it could be in greater demand in the future.
yup... I like mechatronics... But I think NUS didn't offer it last time..., so I took the next best choice of EE. Now I not so sure...
great! u can help with my electrical unit. i dun really like it >__<
2 more left >_<
- completed
-edited
i cant do this question! >_<
A steel rod is 2.894 cm in diameter at 23.00°C. A brass ring has an interior diameter of 2.887 cm at 23.00°C. At what common temperature (in Celsius) will the ring just slide onto the rod? Give your answer to four significant figures. The linear expansion coefficient of steel is 11.00 x 10-6 /C°. The linear expansion coefficient of brass is 19.00 x 10-6 /C°.
![]()
I guess for you, it is probably the algebra that killed you. We use the above equation because we consider the linear expansion of the diameter.
the ΔT is the same for both, final diameter D is also same for both
Let As = linear expansion coefficient of steel
Ab = linear expansion of coefficient of brass
and ΔLs for steel is ( D - 2.894 )
ΔLb for brass is ( D - 2.887 )
rearranging the above equation
ΔT for steel is (D - 2.894)/(2.894*As)
ΔT for brass is (D - 2.887)/(2.887*Ab)
since ΔT is the same for both, equating
(D - 2.894)/(2.894*As) = (D - 2.887)/(2.887*Ab)
Solving for D should give us the answer.