It's ' 1 ', because (n times 1/n) = n/n = 1
One.
n x 1/n =n/n = 1
The negative reciprocal of a non-zero number x, is -1/x. And the negative reciprocal of that is -1/(-1/x) = -1*(x/-1) = x
It is always FALSE.
The reciprocal of any non-zero number is one divided by that number. The reciprocal of 0 is not defined. For example, if R(x) represents the reciprocal of x, then R(6) = 1/6 R(5/7) = 1 / (5/7) = 1*(7/5) = 7/5 R(x) = 1/x
Yes, it is."The name of the product of a non-zero number and its reciprocal is 1" is TAUTOLOGY.
The product of any non-zero number and its reciprocal is 1.
The product of any non-zero number & its reciprocal equals 1.
One.
The product of a number and its reciprocal is always equal to 1, provided the number is not zero. For any non-zero number ( x ), its reciprocal is ( \frac{1}{x} ), and when multiplied together, ( x \times \frac{1}{x} = 1 ). This property holds true for all non-zero real numbers.
Positive, for all non-zero real numbers.
A non-example of a reciprocal would be the number zero. This is because the reciprocal of a number ( x ) is defined as ( \frac{1}{x} ), and since division by zero is undefined, zero does not have a reciprocal. Additionally, any number that is not a non-zero number, such as a negative number or a fraction, also serves as a non-example if it cannot be inverted to produce a valid result.
n x 1/n =n/n = 1
Reciprocal of any non - zero number [other than 1 (because reciprocal of 1 is 1)]is always less than '1' .============================The first contributor disputes the change:Sorry, Anu. What about the non-zero number 0.5, whose reciprocal is 2 ? ? ?
Yes, every non-zero number has a reciprocal, which is defined as 1 divided by that number. For example, the reciprocal of 5 is ( \frac{1}{5} ), and the reciprocal of -3 is ( -\frac{1}{3} ). However, zero does not have a reciprocal, as division by zero is undefined.
In mathematics, a reciprocal is the inverse of a number, meaning it is 1 divided by that number. For a non-zero number ( x ), the reciprocal is expressed as ( \frac{1}{x} ). For example, the reciprocal of 2 is ( \frac{1}{2} ), and the reciprocal of ( \frac{3}{4} ) is ( \frac{4}{3} ). The product of a number and its reciprocal always equals 1.
When you multiply a number by its reciprocal, the result is always 1, provided the number is not zero. The reciprocal of a number ( x ) is ( \frac{1}{x} ), so multiplying ( x ) by ( \frac{1}{x} ) gives ( x \times \frac{1}{x} = 1 ). This property holds true for all non-zero numbers.