nick gear
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sorry 362.5 cm^3 which would fit into a .0958 gal aquarium
The discussion revolves around a physics problem involving an object submerged in two different fluids: water and oil. The problem requires determining the object's volume and density based on its weight readings in each fluid, utilizing principles of buoyancy and density.
The discussion is active, with participants sharing various approaches and equations. Some have provided insights into the relationships between weight, volume, and density, while others are still grappling with the concepts and calculations involved. There is no explicit consensus yet, but several participants are working towards clarifying the problem.
Participants note the challenge of deriving the volume and density with limited data and the importance of ensuring consistent units throughout their calculations. There is also mention of the professor's unique approach to the problem, which may not align with typical textbook methods.
You used 803 kg/m3 as the density of the oil instead of the correct density of 830 kg/m3. Your calculated volume is wrong.nick gear said:so here goes... I know its been a while, been wrapping up this semester. But this is what I came up with.
V= (34.7 N - 34 N) / (9.8 m/s^2) * (1000 - 803)
V= 3.625 x 10^ - 4 m^3 = .3681 L = 368.1 cm^3
You've calculated the density of the object and its volume. The only thing left to find is the mass.nick gear said:now I need to find density
p = m/v What mass should I use? the weight of the scale for water, oil, or either?
Just as with mistakenly copying numbers between calculations, ignoring units can get you into trouble just as quickly.nick gear said:m= p * v => m = 9.3 g/cm^3 * 4.201 x 10 ^ -4 = .0039