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Rama09 [41]
4 years ago
11

A 300 g glass thermometer initially at 32 ◦C is put into 157 cm3 of hot water at 95 ◦C. Find the final temperature of the thermo

meter, assuming no heat flows to the surroundings. The specific heat of glass is 0.2 cal/g · ◦ C and of water 1 cal/g · ◦ C.
Physics
1 answer:
Annette [7]4 years ago
6 0

Answer:

T_f= 77.58° C

Explanation:

from simple calorimetry we can write that

Q_w = m_wc_w(T_f-T_w)

and

Q_g = m_gc_g(T_f-T_w)

Where

Q_w = heat content of water

Q_g= heat content of glass

m_g= mass of glass

m_w= mass of water

T_f= final temp

T_w= temp of water

T_g= temp of glass

m_w =mass of water

m_g=  mass of glass

The specific heat of glass is 0.2 cal/g · ◦ C and of water 1 cal/g · ◦ C.

Now in given case

Q_w+Q_g=0

therefore

Q_w = m_wc_w(T_f-T_w)+Q_g = m_gc_g(T_f-T_w)=0

⇒T_f= \frac{m_gc_gT_g+m_wc_wT_g}{m_wc_w+m_gc_g}

putting values we get

T_f= \frac{300\times0.2\times32+157\times1\times95}{157\times1+300\times0.2}

T_f= 77.58° C

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Planet X has three times the free-fall acceleration of Earth.
serious [3.7K]

Answer:

a) The ball goes one-third times higher on X

b) The ball goes three times higher on X.

Explanation:

a)

  • As the initial velocity is the same than on Earth, but the free-fall acceleration is three times larger, this means that the only net force acting on the ball (gravity) will be three times larger, so it is clear that the ball will reach to a lower height, as it will slowed down more quickly.
  • Kinematically, as we know that the speed becomes zero when the ball reaches to the maximum height, we can use the following kinematic equation:

        v_{f} ^{2} - v_{o}^{2}  = 2* \Delta h* g

       since vf = 0, solving for Δh, we have:

       \Delta h = h_{max} =\frac{v_{o} ^{2}}{2*g} (1)

       if v₀ₓ = v₀E, and gₓ = 3*gE, replacing in (1), we get:

     Δhₓ = 1/3 * ΔhE

      which confirms our intuitive reasoning.

b)    

  • Now, if the initial velocity is three times larger than the one on Earth, even the acceleration due to gravity is three times larger, we conclude that the ball will go higher than on Earth.
  • We can use the same kinematic equation as in (1) replacing Vox by 3*VoE, as follows:

       \Delta h = h_{max} =\frac{(3*v_{o}) ^{2}}{2*3*g} (2)

      Replacing the right side of (1) in (2), we get:

      Δhx = 3* ΔhE

      which confirms our intuitive reasoning also.

7 0
3 years ago
When the valve between the 2.00-L bulb, in which the gas pressure is 2.00 atm, and the 3.00-L bulb, in which the gas pressure is
padilas [110]

Answer:

P_{C} = 3.2\, atm

Explanation:

Let assume that gases inside bulbs behave as an ideal gas and have the same temperature. Then, conditions of gases before and after valve opened are now modelled:

Bulb A (2 L, 2 atm) - Before opening:

P_{A} \cdot V_{A} = n_{A} \cdot R_{u} \cdot T

Bulb B (3 L, 4 atm) - Before opening:

P_{B} \cdot V_{B} = n_{B} \cdot R_{u} \cdot T

Bulbs A & B (5 L) - After opening:

P_{C} \cdot (V_{A} + V_{B}) = (n_{A} + n_{B})\cdot R_{u} \cdot T

After some algebraic manipulation, a formula for final pressure is derived:

P_{C} = \frac{P_{A}\cdot V_{A} + P_{B}\cdot V_{B}}{V_{A}+V_{B}}

And final pressure is obtained:

P_{C} = \frac{(2\,atm)\cdot (2\,L)+(4\,atm)\cdot(3\,L)}{5\,L}

P_{C} = 3.2\, atm

5 0
3 years ago
Complete the table
Degger [83]

Answer: the second one

Explanation:

4 0
3 years ago
Is aluminum foil reflecting onto something conduction, convection, or radiation?
mojhsa [17]
I had the SAME problem, put down Radiation and it’s thermal/light.
4 0
3 years ago
A student stands on the edge of a cliff that is 300 m high and kicks a rock horizontally. 7.8 seconds later, the rock hits the g
mart [117]

Answer:

6.65m/s

Explanation:

Using the equation of motion

S = ut + 1/2gt²

S is the height of fall

t is the time

u is the horizontal velocity

g is the acceleration due to gravity

Given

S = 300 + 50

S = 350m

t = 7.8seconds

g = 9.8m/s^2

Get S

S = 7.8u + 1/2(9.8)(7.8)²

S = 7.8u + 298.116

350 = 7.8u + 298.116

7.8u = 350 - 298.116

7.8u = 51.884

u = 51.884/7.8

u = 6.65m/s

Hence the rock's horizontal velocity was 6.65m/s

6 0
3 years ago
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