plastic tank

logistic_guy

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A \(\displaystyle 6\)-kg plastic tank that has a volume of \(\displaystyle 0.18 \ \text{m}^3\) is filled with liquid water. Assuming the density of water is \(\displaystyle 1000 \ \text{kg/}\text{m}^3\), determine the weight of the combined system.
 
A \(\displaystyle 6\)-kg plastic tank that has a volume of \(\displaystyle 0.18 \ \text{m}^3\) is filled with liquid water. Assuming the density of water is \(\displaystyle 1000 \ \text{kg/}\text{m}^3\), determine the weight of the combined system.
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A \(\displaystyle 6\)-kg plastic tank that has a volume of \(\displaystyle 0.18 \ \text{m}^3\) is filled with liquid water. Assuming the density of water is \(\displaystyle 1000 \ \text{kg/}\text{m}^3\), determine the weight of the combined system.
Remember that the unit of weight in SI units is - newton.
 
determine the weight of the combined system.
\(\displaystyle m = m_1 + m_2 = m_1 + \rho V = 6 + 1000(0.18) = 186 \ \text{kg}\)

Then, the weight is:

\(\displaystyle W = mg = 186(9.8) = \textcolor{blue}{1822.8 \ \text{N}}\)
 
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A \(\displaystyle 6\)-kg plastic tank that has a volume of \(\displaystyle 0.18 \ \text{m}^3\) is filled with liquid water. Assuming the density of water is \(\displaystyle 1000 \ \text{kg/}\text{m}^3\), determine the weight of the combined system.




















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Here is the quick math for this:

Mass of the water: 0.18 m³ × 1000 kg/m³ = 180 kg.

Total mass: 180 kg (water) + 66 kg (tank) = 246 kg.

Total weight: Since weight is mass × gravity (9.81 m/s²), you just multiply: 246 kg × 9.81 = 2413.26 Newtons.

(Just make sure to check if your class uses 9.8 or 9.81 for gravity, as it might slightly change the decimals!)
 
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