Examples of using Two variables in English and their translations into Turkish
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Colloquial
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Ecclesiastic
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Ecclesiastic
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Computer
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Programming
And'needs two variables.
The two variables I have left are x and y.
Hey, it's only two variables, okay?
This is nonlinear because I'm multiplying these two variables.
I have two variables here in x and y.
Looks like we're solving for two variables.
Let's take down two variables with one equation.
Okay, we're looking at at least two variables.
Remember, there are two variables in this equation.
Elliptic functions are functions of two variables.
There are exactly two variables you haven't factored in yet. Actually.
All a function is, is an association between two variables.
Actually… there are exactly two variables you haven't factored in yet.
We found absolutely no correlation, no impact whatsoever, between these two variables.
A multilinear map of two variables is a bilinear map.
This is a standard derivative, this is a partial derivative, because at that level we're dealing with two variables.
Well, isolating two variables. They're isolating the variable. .
But let's think a little bit about whether we can express the time by train and the time by bike in terms of these two variables.
Let's take the inverse, or when two variables vary inversely: this situation right over here.
The two variables a grid operator have are storing electricity for when it is needed, or transmitting it to where it is needed.
Each is specified by a choice of the function"K" of two variables, the kernel function or nucleus of the transform.
The name of a variable bound ina for-expression must be different from the positional variable. Hence, the two variables named %1 collide.
Kronecker delta function: is a function of two variables, usually integers, which is 1 if they are equal, and 0 otherwise.
It follows directly from thefact that the order of differentiation of an analytic function of two variables is irrelevant Schwarz theorem.
A contour line(also isoline, isopleth, or isarithm) of a function of two variables is a curve along which the function has a constant value, so that the curve joins points of equal value.
In practice it maybe found that neither variable Granger-causes the other, or that each of the two variables Granger-causes the other.
The Pearson correlationcoefficient indicates the strength of a linear relationship between two variables, but its value generally does not completely characterize their relationship.
And this is a bit different, because--this is essentially like a two variable function. If you view a as a possible variable here.
For example, a two variable structural VAR(1) is: :formula_13where: formula_14that is, the variances of the structural shocks are denoted formula_15("i" 1, 2) and the covariance is formula_16.