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lubasha [3.4K]
2 years ago
9

An object floats in a beaker as shown. when it was put into the beaker, it displaced an amount of water into the graduated cylin

der at the left. given that the liquid in the beaker is water (density = 1 g/cm3), what is the mass of the object?
Physics
1 answer:
Tanzania [10]2 years ago
6 0

Answer:

answer is  C. 10 g

Explanation:

: When an object floats, it displaces an amount of water that has the same mass as itself. Therefore, the mass of the water in the graduated cylinder is equal to the mass of the object. We can see that there are 10 mL of water in the graduated cylinder. We also know that the density of water is 1 g/mL. Since each mL of water has a mass of 1 g, then 10 mL of water has a mass of 10 g. If the mass of the displaced water is 10 g, then the mass of the floating object is also 10 g.

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At what speed (in m/s) will a proton move in a circular path of the same radius as an electron that travels at 8.00 ✕ 106 m/s pe
KonstantinChe [14]

Answer:

4347.8 m/s  

Explanation:

It is given that the radius of the circular path traversed by proton and electron is same. Also, we know that magnitude of charge on an electron and proton is same. Magnetic field strength is same for both.

\frac{m_ev_e^2}{r}=qv_eB\\\frac{m_pv_p^2}{r}=qv_pB\\

Take the ratio:

m_ev_e=m_pv_p\\\Rightarrow v_p=\frac{m_e}{m_p}v_e\\\Rightarrow v_p=\frac{1}{1840}\times 8.0\times 10^6 m/s\\\Rightarrow v_p=4347.8m/s

3 0
3 years ago
A 92-kg fullback moving south with a speed of 5.8 m/s is tackled by a 110-kg lineman running west with a speed of 3.6 m/s. Assum
MariettaO [177]

Answer:

The speed and direction of the two players immediately after the tackle are 3.3 m/s and 53.4° South of West

Explanation:

given information:

mass of fullback, m_{x} = 92 kg

speed of full back, v_{x} = 5.8 to south

mass of lineman, m_{y} =110 kg

speed of lineman, v_{y} = 3.6

according to conservation energy,

assume that the collision is perfectly inelastic, thus

initial momentum = final momentum

                            P_{ix} = P_{x}'

                          m₁v₁ = (m₁+m₂)v_{x}'

                             v_{x}' = m₁v₁/(m₁+m₂)

                                  = (92) (5.8)/(92+110)

                                  = 2.64 m/s

                            P_{iy} = P_{y}'

                         m₂v₂ = (m₁+m₂)v_{y}'

                             v_{y}' = m₁v₁/(m₁+m₂)

                                  = (110) (3.6)/(92+110)

                                  = 1.96 m/s

thus,

v' = √v_{x}'²+v_{y}'²

  = 3.3 m/s

then, the direction of the two players is

θ = 90 - tan⁻¹(v_{y}'/v_{x}')

  = 90 - tan⁻¹(1.96/2.64)

  = 53.4° South of West

7 0
3 years ago
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