Examples of 'multiplicative inverse' in a sentence

Meaning of "multiplicative inverse"

multiplicative inverse: The reciprocal of a number such that the product of the number and its reciprocal is 1
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  • The inverse element with respect to multiplication; the reciprocal.

How to use "multiplicative inverse" in a sentence

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multiplicative inverse
It is the multiplicative inverse of cycles per instruction.
So the cap rate is the multiplicative inverse.
It is the multiplicative inverse of instructions per cycle.
It suffices to show that has a multiplicative inverse.
Returns the multiplicative inverse of a complex number.
One and in minus one is its own multiplicative inverse.
The multiplicative inverse of a number is its reciprocal.
Has an additive and a multiplicative inverse.
Multiplicative inverse is another word for reciprocal.
A and are called the multiplicative inverse of each other.
A multiplicative inverse is the same as a reciprocal.
See modular multiplicative inverse.
Multiplicative inverse is also called reciprocal.
Where is the multiplicative inverse of n.
The transition map between these two charts is the multiplicative inverse.

See also

The multiplicative inverse is called the reciprocal.
In number theory the modular multiplicative inverse is a basic concept.
This multiplicative inverse exists if and only if a and n are coprime.
Every real has an additive inverse and every nonzero real has a multiplicative inverse.
We take the multiplicative inverse of each scale factor.
An element a of ring R is called a unit if it possesses a multiplicative inverse.
The secant is the multiplicative inverse of the cosine function.
A matrix with 0 determinant has no multiplicative inverse.
Reciprocal Multiplicative inverse of a nonzero number.
The number 1 is its own multiplicative inverse.
A modular multiplicative inverse of a modulo m can be found by using the extended Euclidean algorithm.
Remember that i is the modular multiplicative inverse of d, mod e.
Find the multiplicative inverse of each of the following,.
For multiplication it fails because 0 does not have a multiplicative inverse.
Existence of multiplicative inverse.
In modular arithmetic ( modulo a prime number ) and for real numbers, nonzero numbers have a multiplicative inverse.
Number and its multiplicative inverse is 1.
First, an element " a " of ring " R " is called a unit if it possesses a multiplicative inverse.
The modular multiplicative inverse is defined by the following rules,.
For the treatment of undesirable output, the multiplicative inverse approach-mlt was used.
Furthermore, the multiplicative inverse of a product is equal to the product of the inverses,.
The function may include an additive inverse of a multiplicative inverse of N mod 2k.
On the other hand, the multiplicative inverse of a number is actually its reciprocal.
A (non-trivial) commutative ring such that every nonzero element has a multiplicative inverse is called a field.
We now have to find the multiplicative inverse of the determinant working modulo 26.
Modified Extended Euclidean Algorithm for multiplicative inverse in m2GF field.
The multiplicative inverse of a fraction a / b is b / a.
In modular arithmetic, some numbers have a multiplicative inverse with respect to the modulus.
For the multiplicative inverse of a real number, divide 1 by the number.
Here, for instance, the multiplicative inverse.
Lastly, let the multiplicative inverse of a be denoted by a - 1, then we have the following rules,.
This integer a - 1 is called a modular multiplicative inverse of a modulo n.
The integer b has a multiplicative inverse modulo a, there exists an integer y such that by ≡ 1 ( mod a ).
The multiplicative ( × ) identity is written as 1 and the multiplicative inverse of a is written as a-1.
What is the multiplicative inverse of?

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Examples of using Inverse
Linear and inverse vectors merge in zero
Pleasure after all is the inverse of pain
Exceptional inverse bending test fatigue strength
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Examples of using Multiplicative
It is the multiplicative inverse of cycles per instruction
So the cap rate is the multiplicative inverse
Multiplicative mixers have been implemented in many ways
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