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Fiesta28 [93]
3 years ago
9

Show the conversion factor from cm2/stoft2/hris 3.875.

Chemistry
1 answer:
lys-0071 [83]3 years ago
6 0

Explanation:

In 1 centimeter square there are 0.00107639 square feets.

1 cm^2=0.00107639 ft^2

In 1 hour there 3600 seconds.

1 seconds = 0.000277778 Hours

1cm^2/s=(x)\times ft^2/h..(1)

1 cm^2/h=\frac{1\times 0.00107639 ft^2}{1\times 0.000277778 h}

=3.975000899 ft^2/h\approx 3.875 ft^2/h

On comparing with (1) we get:

1 cm^2/s=(3.875)\times ft^2/h

3.875 is the conversion factor.

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A gas with a volume of 20.0l at a pressure of 275 kpa is allowed to expand to a volume of 35.0l. what is the pressure in the con
sladkih [1.3K]

Answer:

\boxed {\boxed {\sf 2. \ 157 \ kPa}}

Explanation:

Since temperature remains constant, the only variables that change are volume and pressure. Therefore, we are using <u>Boyle's Law.</u> This states that the pressure is inversely proportional to the volume. The formula is:

P_1V_1=P_2V_2

We know the gas starts with a volume of 20.0 liters at a pressure of 275 kPa. We can substitute these values into the left side of the formula.

275 \ kPa *20.0 \ L=P_2V_2

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275 \ kPa *20.0 \ L=P_2* 35.0 \ L

Since we are solving for the new pressure, we must isolate the variable P₂. It is being multiplied by 35.0 Liters and the inverse of multiplication is division. Divide both sides by 35.0 L.

\frac {275 \ kPa * 20.0 \ L}{ 35.0 \ L}= \frac{P_2*35.0 \ L}{35.0 \ L}

\frac {275 \ kPa * 20.0 \ L}{ 35.0 \ L}=P_2

The units of liters cancel.

\frac {275 \ kPa * 20.0 }{ 35.0 }=P_2

\frac {5500}{35.0} \ kPa= P_2

157.142857 \  kPa=P_2

The original measurements of pressure and volume have 3 significant figures, so our answer must have the same. For the number we calculated, that is the ones place.

The 1 in the tenths place (157.142857) tells us to leave the 7 in the ones place.

157 \ kPa= P_2

If the gas expanded to a volume of 35.0 liters while the temperature remained constant, the pressure in container was approximately 157 kilopascals.

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         mass  = 0.14kg , v  = 40m/s

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