1.1111
1/10 is the multiplicative inverse of 10
The multiplicative inverse of a complex number is found by taking the complex conjugate of the number and dividing by the square of its magnitude. For the complex number 3-i, the complex conjugate is 3+i. The magnitude of 3-i is sqrt(3^2 + (-1)^2) = sqrt(9 + 1) = sqrt(10). Therefore, the multiplicative inverse of 3-i is (3+i) / 10.
The inverse of 0.3 is 10/3, or 3.3
the multiplicative inverse for 5 is 1/5 because you would have to flip the number
1.1111
1/10 is the multiplicative inverse of 10
The multiplicative inverse of a complex number is found by taking the complex conjugate of the number and dividing by the square of its magnitude. For the complex number 3-i, the complex conjugate is 3+i. The magnitude of 3-i is sqrt(3^2 + (-1)^2) = sqrt(9 + 1) = sqrt(10). Therefore, the multiplicative inverse of 3-i is (3+i) / 10.
1/10 or 0.1
1/10 and/or .1
.1
The inverse of 0.3 is 10/3, or 3.3
-10/62
the multiplicative inverse for 5 is 1/5 because you would have to flip the number
1/0.8 = 1.25
A multiplicative inverse (or reciprocal) is a number 1/x which when multiplied by x yields the multiplicative identity (1). 2.1 = 2 and 1/10 = 21/10 21/10 x 10/21 = 210/210 = 1
To get the multiplicative inverse (a.k.a., the reciprocal) of a number, you need to divide 1 by that number - in this case, 1 divided by (-10).