This comprehensive math tutorial guides students through ten specific practice problems involving complex numbers. The video utilizes a digital whiteboard format to demonstrate step-by-step solutions for a variety of operations, including finding absolute values, simplifying expressions through addition, subtraction, and multiplication, and handling exponents of the imaginary unit *i*. The narrator encourages viewer participation by suggesting they pause and attempt the problems before watching the solution. The content covers essential algebraic concepts applied to the complex number system. Key themes include the cyclic nature of powers of *i*, the use of complex conjugates to rationalize denominators, the expansion of binomials involving imaginary terms, and the technique of equating real and imaginary parts to solve for variables. A significant portion of the video focuses on the specific arithmetic rules that differ from real numbers, such as simplifying square roots of negative numbers and substituting -1 for *i* squared. For educators, this video serves as an excellent review module or independent practice resource for Algebra II or Pre-Calculus students. It reinforces procedural fluency by modeling best practices, such as distributing negative signs carefully and converting negative radicals to imaginary numbers before multiplication to avoid common errors. The multiple-choice format of the questions also makes it valuable for standardized test preparation.