Imaginary numbers | Exercises

22 Oct 2019 Leave a Comment

In a previous post (https://atomic-temporary-167386734.wpcomstaging.com/what-are-imaginary-numbers/) we saw what imaginary numbers are and the basic operations with them. Here you can practice and in another post you will be able to check your answers and see the procedure.

$2i+6i-\frac{9i\cdot 3}{i^2}$ $8i+2(i-4)^2$ $i(i+4i^4)^2-\sqrt{-8}$ $i^4\sqrt{-9i^2}$ $\varphi+\eta\, i\sqrt{-\pi}$ $i+\cos(i\sqrt{-\pi^2})$ $\log_3(2i^4+1)$ $\pi^{\varphi+i^2}$ $\sqrt{-12}\, \theta^\log_\theta(-i)$ $\left | 5i\sqrt{-50} \right |$

I would love to see your answers in the comments!

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