Coefficient of Volume (Cv) is a factor used in describing the amount of water that will pass through a fully open valve. It describes the flow in gallons per minute (GPM), with a specific gravity of 1, at a temperature of 60 deg F, and a pressure drop of 1 psi. For example, a Cv of 6.0 indicates a flow capability of 6.0 GPM at the above mentioned conditions. For a pressure drop of other than 1 PSI, GPM = Cv*Sqrt(delta P / Specific Gravity), where delta P is in unit of PSI.
For cylinders coefficient of lift is approximately half of coefficient of drag while they are equal for Aerofoils.
The coefficient in algebra is the number before a letter with an exponent on it. The 3 is the coefficient in this example: 3x7
The coefficient is the numerical value attached to an unknown or a variable. Thus, the coefficient of 8x is 8.
If 'N' is the variable, then 6 is the coefficient.
The coefficient is 1.6
The coefficient of volume expansion is the triple of the linear expansion coefficient. So with a volume expansion coefficient of 60×10^-6/°C, the linear expansion coefficient would be 20×10^-6/°C.
Liquids have two coefficients of expansion because they can expand in both volume (volume coefficient of expansion) and in area (area coefficient of expansion) when heated. The volume coefficient of expansion relates to changes in the volume of the liquid, while the area coefficient of expansion relates to changes in the surface area.
The coefficient of volume expansion of turpentine is typically around 9 x 10^-4 per degree Celsius. This coefficient indicates how much the volume of turpentine will increase for a one-degree Celsius increase in temperature.
The coefficient of linear expansion (α) is one-third of the coefficient of superficial expansion (β), and the coefficient of superficial expansion is one-third of the coefficient of volume expansion (γ). This relationship follows from the dimensional analysis of the expansion coefficients in the respective directions.
The volume coefficient of expansion for ice is approximately 0.090 × 10^-3 per degree Celsius. This means that for every degree Celsius increase in temperature, ice expands by about 0.090 × 10^-3 of its original volume.
Yes, mercury has one of the highest coefficients of volume expansion known among common substances. Its coefficient of volume expansion is approximately 181 x 10^-6 per degree Celsius.
Oh, dude, you're hitting me with some science jargon there! So, like, the coefficient of volume expansion for freezing force is basically a fancy way of saying how much a substance's volume changes when it freezes. It's like when you put a can of soda in the freezer and it explodes because the liquid expands as it turns to ice. Just remember, freezing force is no joke, man!
The block coefficient (CB) is calculated as the ratio of the underwater volume of a ship's hull to the volume of a rectangular block that has the same overall length, breadth, and draft as the ship. The formula for block coefficient is: [ CB = \frac{V_{ship}}{L \times B \times T} ] Where: CB = Block coefficient Vship = Underwater volume of the ship's hull L = Length of the ship B = Breadth of the ship T = Draft of the ship
The coefficient of volume expansion for a substance is determined by its molecular structure and interactions between its molecules. Water and ethanol have different molecular structures and intermolecular forces, which result in different coefficients of volume expansion. Water has a higher coefficient of volume expansion than ethanol because of its hydrogen bonding and unique properties.
That depends on the exact details. For a gas, the ideal gas law is usually a good approximation: other things being equal, the volume is directly proportional to the absolute temperature (that is, the temperature expressed in kelvin). For a liquid or gas, the expansion is much less than in a gas. You can look up the coefficient of expansion for a specific substance, and then use the definition of the coefficient; that is, the volume change is equal to (volume) times (temperature difference) x (coefficient of volume expansion).
The units of Einstein coefficient are m^3/s. This unit represents the volume per unit time over which a transition occurs in a material.
Difference in volume = (initial volume) (coefficient of volume expansion of water) (difference in temperature) coefficient of volume expansion of water=0.0002ml/degree celsius (not sure about the value. Better get help from a teacher.)