given the complex number $\\sqrt{7}-6i$, determine the real part and the imaginary part. (1…

given the complex number $\\sqrt{7}-6i$, determine the real part and the imaginary part. (1 point)\n\n$\\square$ is the real part of the complex number and $\\square$ is the imaginary part.\n\ncheck answer remaining attempts : 3

given the complex number $\\sqrt{7}-6i$, determine the real part and the imaginary part. (1 point)\n\n$\\square$ is the real part of the complex number and $\\square$ is the imaginary part.\n\ncheck answer remaining attempts : 3

Answer

Explanation:

Step1: Recall the form of a complex number

A complex number is of the form (a + bi), where (a) is the real part and (b) is the imaginary part.

Step2: Identify (a) and (b) for the given complex number

For the complex number (\sqrt{7}-6i=\sqrt{7}+(- 6)i), comparing with (a + bi), we have (a = \sqrt{7}) and (b=-6).

Answer:

(\sqrt{7}) is the real part and (-6) is the imaginary part.