The equation demonstrates the multiplicative identity.
Further explanation:
The equation that satisfies the condition of multiplicative identity for the complex number can be represented as,
Here, is the multiplicative identity and it can be observed that the multiplicative identity would be 1 where
is the complex number.
The equation that satisfies the condition of additive identity for the complex number can be represented as,
Here, is the additive identity and it can be observed that the additive identity would be 0 where
is the complex number.
Consider an example .
It can be observed that the equation satisfies the condition of the additive identity as 0 is the additive identity.
Consider an example .
It can be observed that the equation satisfies the condition of the multiplicative identity as 1 is the multiplicative identity.
Here, by comparing the general equation
Therefore, the second example demonstrates the multiplicative identity.
Thus, in general the equation demonstrates the multiplicative identity.
Learn more:
- Learn more about the function is graphed below brainly.com/question/9590016
- Learn more about the symmetry for a function brainly.com/question/1286775
- Learn more about midpoint of the segment brainly.com/question/3269852
Answer details:
Grade: Middle school
Subject: Mathematics
Chapter: Arithmetic properties
Keywords: Multiplication, multiplicative identity, equation, additive identity, condition, conjugate, arithmetic properties, sum, operation, real numbers.