The present work explores a radically new perspective exploiting the advantages of quantum computation using classical systems. Termed ‘Quantum Tricks’, the essence of the technique is replacing the inherent probabilistic nature of a qubit with a pseudorandom generator, resulting in the implementation of basic Quantum Gates such as the Pauli X, Y, Z, Hadamard and CNOT gates using extremely simple mathematical operations followed by an implementation of entanglement. Following this, a brief overview of the concept of cellular automata and associated rules is presented. Finally, the ‘Quantum Trick Cellular Automata’ (QTCA) concept is formulated, differing from the classical cellular automata in two aspects - presence of superposed states other than 1 and 0, and implementation of above mentioned quantum gates. It is seen that QCTA comprising of CNOT and Entanglement operations give rise to rich, complex and ornamental patterns, characteristic of the underlying chaos. The extreme simplicity of the proposed design coupled with its efficacy in implementing rich patterns using cellular automata concepts form the highlights of the present work.