मतलब मूल्य Meaning in English
मतलब मूल्य शब्द का अंग्रेजी अर्थ : mean value
ऐसे ही कुछ और शब्द
माध्य मानअर्थ
जिसका अर्थ
अर्थ,अभिप्राय
आधिपत्य का आशय
कब्जे का आशय
कार्यक्रम का अर्थ
शब्द के अर्थ
अभिप्राय या अर्थ
मतलब सूर्य
अर्थ अप
के साथ अर्थ
अर्थगर्भित
सार्थक
सार्थक,अर्थपूर्ण
मतलब-मूल्य इसके अंग्रेजी अर्थ का उदाहरण
There are applications to mean values involving the Riemann zeta function, primes in short intervals, primes in arithmetic progressions, the spectral theory of automorphic functions and related topics.
If a real-valued, differentiable function f, defined on an interval I of the real line, has zero derivative everywhere, then it is constant, as an application of the mean value theorem shows.
Stationarity is the property of a random process which guarantees that its statistical properties, such as the mean value, its moments and variance, will not change over time.
In the following step, mean values are calculated for ascending and descending sequences separately.
The mean value will be lower for descending sequences.
For comparing the dissimilarities between the two sets of samples independently from their mean values, it is more appropriate to look at the ratio of the pairs of measurements.
If the mean value of the difference differs significantly from 0 on the basis of a 1-sample t-test, this indicates the presence of fixed bias.
2Hyndburn In mathematical analysis, the mean value theorem for divided differences generalizes the mean value theorem to higher derivatives.
For n"nbsp;"nbsp;1, that is two function points, one obtains the simple mean value theorem.
Neither Rolle's theorem nor the mean value theorem hold for the symmetric derivative; some similar but weaker statements have been proved.
Quasi-mean value theorem .
The symmetric derivative does not obey the usual mean value theorem (of Lagrange).
As a counterexample, the symmetric derivative of has the image {−1, 0, 1}, but secants for f can have a wider range of slopes; for instance, on the interval [−1, 2], the mean value theorem would mandate that there exist a point where the (symmetric) derivative takes the value \frac{|2| - |-1|}{2 - (-1)} \frac{1}{3}.
The quasi-mean value theorem for a symmetrically differentiable function states that if f is continuous on the closed interval [a, b] and symmetrically differentiable on the open interval (a, b), then there exist x, y in (a, b) such that.