positive degree वाक्य
उदाहरण वाक्य
मोबाइल
- These utilise the comparative degree of the adjectives, rather than their positive degree ( " large " and " full " ).
- I answered essential, which is right, but my reasoning was that \ sin ( z ) has a power series expansion with an infinite number of terms of positive degree.
- Every r-uniform hypergraph H = ( V, E ) on a set V of n vertices in which all vertices have positive degrees and which satisfies the following conditions:
- At solar noon the hour angle is 0.000 degree, with the time before solar noon expressed as negative degrees, and the local time after solar noon expressed as positive degrees.
- Since the formal derivative of a positive degree polynomial can be zero only if the field has prime characteristic, for an irreducible polynomial to not be separable, its coefficients must lie in a field of prime characteristic.
- But if " R " is a graded ring and the " r " " i " are homogeneous of positive degree, then any permutation of a regular sequence is a regular sequence.
- Secondly, the greatest common divisor which is provided, when the input polynomials are coprime, may be any non zero element of; this B�zout coefficient ( a polynomial generally of positive degree ) has thus to be multiplied by the inverse of this element of.
- Even a previously presented guideline " Choose the answer that [ best / better ] describes you " may be unhelpful in such a situation to responders who worry that endorsing one item or the other will still involve stating it to be accurate or " well "-descriptive to some positive degree.
- Thus, all three terms being separate entities, an adjective or adverb can be in the positive degree but expressed in the negative, so that the sentence, " This hummer does not seem to be eco-friendly ", has all negative, positive, and declarative properties.
- In mathematics, a "'pseudo-finite field " "'F " is an infinite model of the extension of every positive degree ) and pseudo algebraically closed ( every absolutely irreducible variety over " F " has a point defined over " F " ).
- In the special case of curves this says that a divisor is ample if and only if it has positive degree, and for a smooth projective algebraic surface " S ", the Nakai Moishezon criterion states that " D " is ample if and only if its self-intersection number " D " . " D " is strictly positive, and for any irreducible curve " C " on " S " we have " D " . " C " > 0.
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