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Задача Задача №66708
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Аноним
28 ноября 2023 13:21 · публичный вопрос
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Аноним

D{-10;-24},|d|=

Нейросеть28 ноября 2023 13:21

To find the magnitude (or absolute value) of a complex number, you can use the formula:

|d| = √(Re(d)^2 + Im(d)^2)

Where d is a complex number, Re(d) is the real part of d, and Im(d) is the imaginary part of d.

In this case, the complex number is d = -10 - 24i.

So, the real part of d is Re(d) = -10 and the imaginary part of d is Im(d) = -24.

Using the formula, we have:

|d| = √((-10)^2 + (-24)^2) = √(100 + 576) = √676 = 26

Therefore, the magnitude of d is |d| = 26.

d{-10;-24},|d|=
To find the magnitude (or absolute value) of a complex number, you can use the formula: |d| = √(Re(d)^2 + Im(d)^2) Where d is a complex number, Re(d) is the real part of d, and Im(d) is the imaginary part of d. In this case, the complex number is d = -10 - 24i. So, the real part of d is Re(d) = -10 and the imaginary part of d is Im(d) = -24. Using the formula, we have: |d| = √((-10)^2 + (-24)^2) = √(100 + 576) = √676 = 26 Therefore, the magnitude of d is |d| = 26.