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What is the multiplicative inverse of zero?

The multiplicative inverse of a number ( x ) is defined as a number ( y ) such that ( x \times y = 1 ). Since zero multiplied by any number always equals zero, there is no number that can serve as a multiplicative inverse for zero. Therefore, the multiplicative inverse of zero is undefined.


What is the multiplication inverse of any number?

The multiplicative inverse of a number is : 1/number i.e., one divided by the number. This doesn't apply to zero. Zero has no multiplicative inverse.


How do you multiplicative an inverse when its a whole number?

The multiplicative inverse of any non-zero integer, N is 1/N.


What does the mathematical term ''Multiplicative Inverse'' mean?

The multiplicative inverse of a number (other than zero) is the number such that the product of the two is 1. Thus, the multiplicative inverse of x is 1/x.


Why the multipicative inverse of zero does not exist?

To find the multiplicative inverse, you would have to solve the equation 0 times x = 1. Since any number times 0 is zero, this equation has no solution.


Why Is the product of a fraction and its multiplicative inverse 1?

The statement is true only for non-zero fractions and it follows from the definition of a multiplicative inverse.


Does the set of rational numbers have a multiplicative inverse?

Yes, and for any non-zero rational x, the multiplicative inverse is 1/x.


What is additive and multiplicative inverse of 3 14?

The additive inverse of a number is what you would add to that number to get zero. For 3, the additive inverse is -3. The multiplicative inverse is what you would multiply by to get one; for 3, the multiplicative inverse is ( \frac{1}{3} ). Thus, the additive inverse of 3 is -3, and the multiplicative inverse is ( \frac{1}{3} ).


How do you find the multiplicative inverse for fractions?

To find the multiplicative inverse of a fraction, you simply flip the fraction. This means you swap the numerator and the denominator. For example, the multiplicative inverse of ( \frac{a}{b} ) is ( \frac{b}{a} ), provided that ( a ) and ( b ) are not zero. When you multiply a fraction by its multiplicative inverse, the result is 1.


What is zero product property?

Multiplicative Inverse of a NumberReciprocal The reciprocal of x is . In other words, a reciprocal is a fraction flipped upside down. Multiplicative inverse means the same thing as reciprocal. For example, the multiplicative inverse (reciprocal) of 12 is and the multiplicative inverse (reciprocal) of is . Note: The product of a number and its multiplicative inverse is 1. Observe that ·= 1. Multiplicative Inverse of a NumberReciprocal The reciprocal of x is . In other words, a reciprocal is a fraction flipped upside down. Multiplicative inverse means the same thing as reciprocal. For example, the multiplicative inverse (reciprocal) of 12 is and the multiplicative inverse (reciprocal) of is . Note: The product of a number and its multiplicative inverse is 1. Observe that ·= 1.


What is the mulitplicative inverse of -6?

The multiplicative inverse of a number is any number that will multiply by it to make zero. Here, the multiplicative inverse of -6 is -(1/6), or negative one sixth.


What is multiplicative inverse of 0?

There is no multiplicative inverse of 0. By definition, when you multiply a number by its multiplicative inverse, the product is 1. However, when you multiply 0 by anything, the product is 0. Those two statements could not logically co-exist if there were any multiplicative inverse of 0, so there is no such thing.