How can a conjugate be created from a complex number?
example: 7i is the congugate of -7i however -7 is NOT a congugate of 7. it works only for complex num
The complex conjugate of a + bi is a – bi, and similarly the complex conjugate of a – bi is a + bi. This consists of changing the sign of the imaginary part of a complex number. The real part is left unchanged. Complex conjugates are indicated using a horizontal line over the number or variable. For example, . Note: Complex conjugates are similar to, but not the same as, conjugates.
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o well:)
it is not that -7i is a conjugate for 7i. Conjugate is for complex numbers (a combination of an imaginary number and a real number.) For example, a conjugate for \(\large\color{black}{ 3i+5 }\) is \(\large\color{blue}{ 3i-5 }\) (well, if you re-write \(\large\color{black}{ 3i+5 }\) as \(\large\color{black}{ 5+3i }\), you can also make it, \(\large\color{blue}{ 5-3i }\). But for any: \(\large\color{black}{ ai+b }\) the conjugate is \(\large\color{blue}{ ai+b }\). if you have more questions about it's purpose, ask and I'll give an example.
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