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NARA [144]
3 years ago
10

When listening to someone in trouble, you should be

Physics
2 answers:
Darya [45]3 years ago
3 0

Answer:

quiet :D

Explanation:

r-ruslan [8.4K]3 years ago
3 0
This depends on the situation, but listen to the person and find a solution I guess
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What is role of force on the speed of moving object? ​
aivan3 [116]

Explanation:

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8 0
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Read 2 more answers
PLEASE HELP QUICK
Reika [66]

Answer: 270 km

Explanation:

3 cm/80 km :: 10 cm/(x)km

cross multiply

3x = 80(10)

x = 800/3 = 266.66666... ≈ 270 km

5 0
3 years ago
If 500g of water at 20 degrees C is mixed with 750g of water at 30 degrees C, what will the temperature of the mixture be?
hjlf

Answer:

26 ^\circ C

Explanation:

Given that the temperature of  500g of water and 750 g of water are

at 20^{\circ}C and 30^\circ C respectively.

Let m_1=500g, T_1= 20^\circ C

and m_2=750g, T_2= 30^\circC.

The specific heat capacity of water is,

C= 4.186 J/g ^\circ C.

Let the final temperature of the mixture be T^\circ C.

As there is no energy loss, so, the energy loss by the water at higher temperature, i.e. 30^\circ C, will be equal to the energy gain by the water at lower temperature, i.e. 20^{\circ}C.

m_2C (T_2-T)=m_1C(T-T_1)

\Rightarrow m_2 (T_2-T)=m_1(T-T_1) [ both sides divided by C ]

\Rightarrow m_2T_2-m_2T=m_1T-m_1T_1

\Rightarrow m_1T+m_2T=m_1T_1+m_2T_2

\Rightarrow T=\frac{m_1T_1+m_2T_2}{m_1+m_2}

Now, putting the given value in the above equation, we have

\Rightarrow T=\frac {500\times 20+750\times 30}{500+750}

\Rightarrow T=26^\circ C.

Hence, the temperature of the mixture will be 26 ^\circ C.

5 0
3 years ago
If the pressure acting on a given sample of an ideal gas at constant temperature is tripled, what happens to the volume of the g
lorasvet [3.4K]

Answer:

a)The volume is reduced to one-third of its original value.

Explanation:

For a gas at constant temperature, we can apply Boyle's law, which states that the product between pressure and volume is constant:

pV=const.

where p is the pressure and V the volume.

In our case, this law can also be rewritten as

p_1 V_1 = p_2 V_2

where the labels 1 and 2 refer to the initial and final conditions of the gas.

For the gas in the problem, the pressure of the gas is tripled, so

p_2 = 3p_1

And re-arranging the equation we find what happens to the volume:

V_2 = \frac{p_1 V_1}{p_2}=\frac{p_1 V_1}{3p_1}=\frac{V_1}{3}

so, the volume is reduced to 1/3 of its original value.

6 0
3 years ago
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