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What is parital pressure?
if there is a system consisting of A & B .the pressure of the system is P then the partial pressure of A is=(mol.fraction of A).P partial pressure of B is=(mol.fraction of B).p
Why java is 100 percent programming language?
There are no 'partial' programming languages.
How do you test partial penetration welds?
Partial Penetration Weldments could be tested using Ultrasound Testing method. It should not be used to evaluate the intergrity of the weld but could be used to detect the root penetration and the depth. Godfrey Tisseverasinghe
How partial differential equations are used in medicine?
Partial differential equations can be used to model physical systems over time and so can for example describe how you walk. In such an application a faulty stride can be found by comparing a patient's walk with a 'normal' walk.
What are the possible cause that motor compressor trip?
there is a possibility that parts of motor windings has partial damage.
How do the partial current behave in relation to the corresponding resistance value for parallel circuiting of resistors?
The ratio of current flow through individual branches of a parallel circuit is inversely proportional to the ratio of resistance of each branch.
What are the properties of the ''less than or equal to'' relation?
The relation ''less than or equal to," written as ≤, has the following three properties on the set of real numbers, R:1) x ≤ x for any x Є R2) If x ≤ y and y ≤ x then x = y for any x, y Є R3) If x ≤ y and y ≤ z then x ≤ z for any x, y, z Є RSee the corresponding related links for basic set theory and the definition of a relation.Also, this relation is an example of a partial ordering relation, see the corresponding related link for more information.
Explain about partial order relation with example?
A partial order relation is a binary relation over a set that is reflexive, antisymmetric, and transitive. This means that for any elements (a), (b), and (c) in the set, (a \leq a) (reflexivity), if (a \leq b) and (b \leq a) then (a = b) (antisymmetry), and if (a \leq b) and (b \leq c), then (a \leq c) (transitivity). An example of a partial order is the set of subsets of a set, ordered by inclusion; for instance, if (A = {1, 2}) and (B = {1}), then (B \subseteq A) illustrates the relation (B \leq A).
Explain the distinction between total and partial constraints?
Total constraints are those in which a table's existence requires the existence of an associated table in a particular defined relation between them. whereas Partial constraints are involved with the tables in which presence of one table is partial for the associated table.
What properties must a relation have for it to be called a ''partial ordering''?
For a relation, $, to be called a partial ordering on a set, S, the following three properties must be met:1) If T is any subset of S, then T $ T.2) If T and U are any two subsets of S that meet the condition T $ U as well as the condition U $ T, then T = U.3) If T, U, and V are any three subsets of S that meet the condition T $ U as well as the condition U $ V, then T $ V.For the relation, $, to be called a total ordering on the set, S, the following statement must hold in addition to the previous three:If T and U are any two subsets of S, then either T $ U or U $ T.This final property is called totality.For an example of a partial ordering relation, see the related link on "less than or equal to."Also, see the corresponding related link for the definition of "relation."
What is multiple correlation coefficient and partial correlation coefficient?
partial correlation is the relation between two variable after controlling for other variables and multiple correlation is correlation between dependent and group of independent variables.
What is the derivative of x-y?
The partial derivative in relation to x: dz/dx=-y The partial derivative in relation to y: dz/dy= x If its a equation where a constant 'c' is set equal to the equation c = x - y, the derivative is 0 = 1 - dy/dx, so dy/dx = 1
Why are there three partial products in1( a) and only two partial products in 1(b)?
The number of partial products in multiplication depends on the number of digits in the factors being multiplied. In 1(a), if there are three digits in one factor, each digit contributes a partial product when multiplied by the other factor, resulting in three partial products. In 1(b), if one factor has two digits, it will produce only two partial products corresponding to its two digits. Thus, the difference in the number of partial products reflects the number of digits in the factors being multiplied.
What is the relation between ordinary differentiation and partial differentiation?
in case of partial differentiation , suppose a z is a function of x and y so in partial differentiation of z w.r.t x all other variables except x are considered to be constant but on the contrary in differentiation process they are not considered as constant unless stated .
What is the difference between partial dependency and transitive dependency?
A partial dependency is a dependency where A is functionally dependant on B ( A → B), but there is some attribute on A that can be removed from A and yet the dependacy stills holds. For instance if the relation existed StaffNo, sName → branchNo Then you could say that for every StaffNo, sName there is only one value of branchNo, but since there is no relation between branchNo and staffNo the relation is only partial. In a transitive dependancy is where A → B and B → C, therefore A → C (provided that B → A, and C → A doesn't exist). In the relation staffNo → sName, position, salary, branchNo, bAddress branchNo → bAddress is a transitive dependacy because it exists on StaffNo via BranchNo. That is the difference. A partial dependency is a dependency where A is functionally dependant on B ( A → B), but there is some attribute on A that can be removed from A and yet the dependacy stills holds. For instance if the relation existed StaffNo, sName → branchNo Then you could say that for every StaffNo, sName there is only one value of branchNo, but since there is no relation between branchNo and staffNo the relation is only partial. In a transitive dependancy is where A → B and B → C, therefore A → C (provided that B → A, and C → A doesn't exist). In the relation staffNo → sName, position, salary, branchNo, bAddress branchNo → bAddress is a transitive dependacy because it exists on StaffNo via BranchNo. That is the difference.
How do you derive thermodynamic quantaties from the partition function?
Thermodynamic quantities can be derived from the partition function ( Z ) by using its relation to the Helmholtz free energy ( F ), given by ( F = -k_B T \ln Z ), where ( k_B ) is the Boltzmann constant and ( T ) is the temperature. From the Helmholtz free energy, other thermodynamic quantities can be obtained: the internal energy ( U ) is found using ( U = -\frac{\partial \ln Z}{\partial \beta} ) (where ( \beta = \frac{1}{k_B T} )), and the entropy ( S ) can be determined via ( S = -\left(\frac{\partial F}{\partial T}\right)_V ). Additionally, pressure ( P ) can be derived from the relation ( P = -\left(\frac{\partial F}{\partial V}\right)_T ).
What do we observe when the earth's shadow falls over the moon?
A Solar Eclipse, depending where you are in relation to the shadow, depends on whether you see a total Eclipse or a partial.
