{"id":217853,"date":"2024-09-27T08:36:52","date_gmt":"2024-09-27T08:36:52","guid":{"rendered":"https:\/\/namso-gen.co\/blog\/what-is-the-absolute-value-of-8-6i\/"},"modified":"2024-09-27T08:36:52","modified_gmt":"2024-09-27T08:36:52","slug":"what-is-the-absolute-value-of-8-6i","status":"publish","type":"post","link":"https:\/\/namso-gen.co\/blog\/what-is-the-absolute-value-of-8-6i\/","title":{"rendered":"What is the absolute value of 8-6i?"},"content":{"rendered":"

The absolute value of a complex number represents its distance from the origin on the complex plane. To calculate the absolute value of the complex number 8-6i, we need to find the magnitude of the vector formed by its real and imaginary parts. <\/p>\n

To find the absolute value of 8-6i, we use the formula:<\/p>\n

|z| = \u221a((Re(z))^2 + (Im(z))^2)<\/p>\n

Where Re(z) represents the real part of z and Im(z) represents the imaginary part of z.<\/p>\n

In this case, 8 is the real part and -6 is the imaginary part. Plugging these values into the formula, we get:<\/p>\n

|8-6i| = \u221a((8)^2 + (-6)^2)<\/p>\n

Simplifying and calculating:<\/p>\n

|8-6i| = \u221a(64 + 36)<\/p>\n

|8-6i| = \u221a100<\/p>\n

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