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Izvor: Hrvatsko nazivlje u matematici
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|skolska_definicija=Neka je $r$ neki [[broj]]. Kažemo da je $r'$ '''recipročna vrijednost broja''' $r$ i pišemo $r'=\frac{1}{r}$ ako vrijedi $r\cdot r'=1$
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|skolska_definicija=Neka je <math>r</math> neki [[broj]]. Kažemo da je <math>r'</math> '''recipročna vrijednost broja''' <math>r</math> i pišemo <math>r'=\frac{1}{r}</math> ako vrijedi <math>r\cdot r'=1</math>.
 
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|vrsta_riječi=imenica
 
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|skraćeni=recipročna vrijednost
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|en=reciprocal of a number, reciprocal
 
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|naziv=reciprocal
 
|naziv=reciprocal
 
|klasifikacija=Number Theory > Arithmetic > Multiplication and Division >
 
|klasifikacija=Number Theory > Arithmetic > Multiplication and Division >
|definicija=The '''reciprocal of a real or complex number''' $z \neq 0 $ is its [[multiplikativni inverz|multiplicative inverse]] $1/z=z^{(-1)}$, i.e., $z$ to the potencija|power]] $-1$. The reciprocal of [[nula|zero]] is undefined..
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|definicija=The '''reciprocal of a real or complex number''' <math>z \neq 0</math> is its [[multiplikativni inverz|multiplicative inverse]] <math>1/z=z^{(-1)}</math>, i.e., <math>z</math> to the [[potencija|power]] <math>-1</math>. The reciprocal of [[nula|zero]] is undefined..
 
|cite= Singleton, Robert P. and Weisstein, Eric W. "Reciprocal." From MathWorld--A Wolfram Web Resource. http://mathworld.wolfram.com/Reciprocal.html
 
|cite= Singleton, Robert P. and Weisstein, Eric W. "Reciprocal." From MathWorld--A Wolfram Web Resource. http://mathworld.wolfram.com/Reciprocal.html
|napomena=Two [[broj|numbers]] are reciprocals [[ako i samo ako|if and only if]] their [[umnožak|product]] is 1. To put it another way, a number and its reciprocal are inversely related. Therefore, the larger a (positive) number, the smaller its reciprocal.
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|napomena=Two [[broj|numbers]] are '''reciprocals''' [[ako i samo ako|if and only if]] their [[umnožak|product]] is 1. To put it another way, a number and its reciprocal are inversely related. Therefore, the larger a (positive) number, the smaller its reciprocal.
 
|see_also=Division, Division by Zero, Inversion, Inversion Pole, Polar, Power, Reciprocal Curve, Reciprocation}}
 
|see_also=Division, Division by Zero, Inversion, Inversion Pole, Polar, Power, Reciprocal Curve, Reciprocation}}

Trenutačna izmjena od 15:25, 12. listopada 2016.

Skraćeni oblik: recipročna vrijednost

Školska definicija: Neka je \(r\) neki broj. Kažemo da je \(r'\) recipročna vrijednost broja \(r\) i pišemo \(r'=\frac{1}{r}\) ako vrijedi \(r\cdot r'=1\).

Engleske istovrijednice: reciprocal of a number, reciprocal


Struna "light" ID: 13043

Obrađivač: Goran Igaly

Vrsta riječi: imenica Rod: ženski Broj: jednina


Cilj projekta "Hrvatsko nazivlje u matematici" je na jednom mjestu prikupiti i obraditi sve hrvatske nazive koji na izravan ili neizravan način imaju veze s matematikom. Ako želite na bilo koji način doprinijeti ostvarenju ciljeva ovog projekta, molim javite se voditelju projekta na adresu goran.igaly@math.hr


Traženi pojmovi



WMW naziv: reciprocal

WMW klasifikacija: Number Theory > Arithmetic > Multiplication and Division >

WMW definicija: The reciprocal of a real or complex number \(z \neq 0\) is its multiplicative inverse \(1/z=z^{(-1)}\), i.e., \(z\) to the power \(-1\). The reciprocal of zero is undefined..

WMW napomena: Two numbers are reciprocals if and only if their product is 1. To put it another way, a number and its reciprocal are inversely related. Therefore, the larger a (positive) number, the smaller its reciprocal.


WMW See also: Division, Division by Zero, Inversion, Inversion Pole, Polar, Power, Reciprocal Curve, Reciprocation


Izvor: Singleton, Robert P. and Weisstein, Eric W. "Reciprocal." From MathWorld--A Wolfram Web Resource. http://mathworld.wolfram.com/Reciprocal.html