Let's discuss about the multiplicative inverse of Rational Numbers. Simply the multiplicative inverse is the reciprocal of a fraction like multiplicative inverse of 'm/n' is 'n/m'. The reciprocal or multiplicative inverse for a number z is denoted by 1/z or z-1. In rational numbers, zero does not have a reciprocal because no rational numbers or Real Numbers multiplied by 0 produces 1. The multiplicative inverse or reciprocal function, the function f(z) that maps z to 1/z, is the simplest examples of a function which is self-inverse. Some example of multiplicative inverse are, the inverse or reciprocal of 7 is 1/7 and the reciprocal or inverse of 0.25 is 4.
Find the Multiplicative inverse of given rational number 4/5?
Step 1: First of all we will write the given rational number in the form 'p/q',
Find the Multiplicative Inverse of -3/4?
Step 1: Write the given rational number in p/q form, on doing so, we get:
Find the Multiplicative Inverse of given Rational Number (|-2|/3)?
Step 1: First of all we will write the given rational number in the form 'p/q',
Find the Multiplicative Inverse of given rational number(|-5|)?
Step 1: First of all we will write the given rational number in the form 'p/q',