That would take some doing, since Celsius is not even a unit of volume.
As a matter of fact, "Celsius" is not a unit of anything.
The volume increases.
A gas occupies 40.0 L at -123 Celsius. It occupies 80 L of volume at 27 degrees Celsius.
To find the volume of the gas at 152°C, you can use the Charles's Law equation, V1/T1 = V2/T2, where V1 is the initial volume (262 mL), T1 is the initial temperature (-35.0°C), V2 is the final volume (unknown), and T2 is the final temperature (152°C). Plug in the values and solve for V2 to find the volume of the gas at 152°C.
Using the ideal gas law, (P1V1)/T1 = (P2V2)/T2, where P is pressure, V is volume, and T is temperature. Assuming constant pressure, the new gas volume at 0 degrees Celsius can be calculated using the initial volume (25 ml) and temperatures (22 degrees Celsius and 0 degrees Celsius). By plugging in the values and rearranging the equation, you can find the new gas volume in the syringe after immersing it in the ice bath.
The change in volume of an object due to temperature change is given by the coefficient of volume expansion (α), which for aluminum is about 0.000023 per degree Celsius. Given the initial temperature change from 0 to 100 degrees Celsius, the total change in volume can be calculated using the formula: ΔV = V * α * ΔT, where V is the initial volume, α is the coefficient of volume expansion, and ΔT is the change in temperature. Substituting the values, you can find the change in volume of the aluminum sphere.
The volume of a gas is directly proportional to its temperature, according to Charles's Law. Therefore, the volume of a gas at 250 degrees Celsius will be larger than the volume at 0 degrees Celsius, assuming constant pressure. The exact ratio can be calculated using the formula V2/V1 = T2/T1, where V2 and T2 are the volume and temperature at 250 degrees Celsius, and V1 and T1 are the volume and temperature at 0 degrees Celsius.
To find the net amount of cargo loaded, you need to consider the expansion of the gasoline due to the change in temperature. Since the coefficient of expansion is 0.0008 per degree Celsius, you can calculate the increase in volume of the gasoline when it heats up from 27 degrees Celsius to its final temperature. You can then subtract this increase in volume from the initial volume to find the net amount of cargo loaded.
The volume of water at 90 degrees Celsius will depend on factors such as pressure and container size. However, under normal atmospheric conditions, water at 90 degrees Celsius will have a slightly higher volume than at room temperature due to thermal expansion.
The density of water is approximately 1 gram per cubic centimeter at 4 degrees Celsius.
50 grams and 96 degrees Celsius are not measurements of volume. The options provided are not related to volume either; 148 meters is a measurement of length and 259 liters is a measurement of volume.
The volume of a balloon will increase as the temperature increases between 0 degrees Celsius and 60 degrees Celsius. This is because the air inside the balloon will expand as it heats up, causing the balloon to inflate.
A fixed quantity of gas at a constant pressure exhibits a temperature of 27 degrees Celsius and occupies a volume of 10.0 L. Use Charles's law to calculate: the temperature of the gas in degrees Celsius in atmospheres if the volume is increased to 16.0 L