multiplicative inverse उदाहरण वाक्य
उदाहरण वाक्य
- An important property of the geometric product is the existence of elements with multiplicative inverse, also known as idempotent elements such as.
- While the notation might be misunderstood, certainly denotes the multiplicative inverse of and has nothing to do with the inverse function of.
- The nimber multiplicative inverse of the nonzero ordinal is given by, where is the smallest set of ordinals ( nimbers ) such that
- Following this convention, the multiplicative inverse of a residue is a residue, and the inverse of a nonresidue is a nonresidue.
- Consequently, the imaginary units, ? have additive inverse equal to multiplicative inverse, and are the only complex numbers with this property.
- The left-hand side therefore designates the multiplicative inverse of 1 & minus; " x " in the ring of power series.
- It is helpful to treat division as multiplication by the reciprocal ( multiplicative inverse ) and subtraction as addition of the opposite ( additive inverse ).
- An immediate example of simple algebras are division algebras, where every element has a multiplicative inverse, for instance, the real algebra of quaternions.
- where 1 / n is the multiplicative inverse of n in R ( if this inverse does not exist, the DFT cannot be inverted ).
- The ( left and right ) multiplicative inverse or reciprocal of a nonzero quaternion is given by the conjugate-to-norm ratio ( see details ):