Examples of using Linear function in English and their translations into Serbian
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That uses a linear function.
If it's always going to be the same value,you're dealing with a linear function.
Option value is not a linear function of option term;
The following table of values represents points x comma y on the graph of a linear function.
Example 1:- Form linear function for the graph.
Nonlinear systems are mathematically represented systems whose behavior is not expressible as a linear function of its descriptors;
Find the slope of the linear function defined by the table.
And an exponential function, even though it might start a little bit slower,it's eventually going to pass up the linear function.
Some ordered pairs for a linear function of x are given in the table below.
The minimum cost flow problem can be solved by linear programming,since we optimize a linear function, and all constraints are linear. .
Moreover, the day and not a linear function is active during the night, and geometric.
So if the incentive amount is X… and the amount of productivity… is a dependent variable Y… with Y being equal to, say,1.5 times X… then we can graph that relationship… as a linear function like so.
The components of this vector field are linear functions(given by the rows of A).
If f is a linear function of u and its derivatives, then the PDE is called linear. .
That's why it's called a linear function.
If this was a linear function, then all the points would be on a line that looks something like that.
Explain why this is a linear function.
In this case,a simple linear function can predict which location will be accessed in the near future.
The non-linearities of either ADC orDAC are analyzed by replacing the ideal linear function mapping with a proposed nonlinear function. .
EM is especially useful when the likelihood is an exponential family: the E step becomes the sum of expectations of sufficient statistics, andthe M step involves maximizing a linear function.
(Some authors restrict p( n){\displaystyle p(n)}to be a linear function, but most authors instead call the resulting class ESPACE.).
If F is a linear function, for instance a filter whose gain and/or delay varies with frequency, the signal suffers linear distortion.
So just as a reminder of what the y-intercept even is,if you imagine a linear function or a line if we're graphing it, if we imagine a line, so let's say that is our line right over there.
For example, learning the rules for computing a matrix product is easy, but a mastery of its implications(such as its associativity, its distributivity over addition, andits ability to represent linear functions and geometric operations) is a different and much more difficult matter.
Typically, progress bars use a linear function, such that the advancement of a progress bar is directly proportional to the amount of work that has been completed.
Some popular domains for constraint programming are: boolean domains, where only true/false constraints apply(SAT problem) integer domains, rational domains interval domains, in particular for scheduling problems linear domains,where only linear functions are described and analyzed(although approaches to non-linear problems do exist) finite domains, where constraints are defined over finite sets mixed domains, involving two or more of the above Finite domains is one of the most successful domains of constraint programming.
And this is going to be the case even if the linear function has a pretty high slope or a pretty high starting point, if it's something like that, and even if the exponential function is starting pretty slow, it will eventually, and even if it's compounding or growing relatively slow but exponentially, you know if it's going 2% or 3%, it still will eventually pass up the linear function which is pretty cool.
As for many other moving objects indexes,a two-dimensional moving object is modeled as a linear function as O=((x, y),(vx, vy), t), where(x, y) and(vx, vy) are location and velocity of the object at a given time instance t, i.e., the time of last update.
There is only one point where the two linear functions x+ y= 24 and 2x- y= -6 intersect(where one of their many independent solutions happen to work for both equations), and that is where x is equal to a value of 6 and y is equal to a value of 18.