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Which equation demonstrates the multiplicative identity property? (negative 3 5 i) 0 = negative 3 5 i (negative 3 5 i ) (1) = negative 3 5 i (negative 3 5 i) (negative 3 5 i) = negative 16 minus 30 i (negative 3 5 i) (3 minus 5 i) = 16 30 i

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abidemiokin

Option B is correct. (-3 + 5 i) (1) = (-3 + 5 i) satisfy the multiplicative identity law

The multiplicative identity property states that a function value or function remains the same when 1 is multiplied by such value. For instance;

  • A × 1 = 1 × A = A (multiplicative identity property)

From the given option, the expression that satisfies the theorem above is (-3 + 5 i) (1) = (-3 + 5 i)

We can see that when -3 + 5i is multiplied by 1, the result remains the same.

The rest of the option does not satisfy the condition since none of them is multiplied by unity.

Learn more here; https://brainly.com/question/17224606

Answer:

B

Explanation:

Edge 2021

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