Quaternion Fourier transform (QFT) has gained significant attention in recent years due to its effectiveness in analyzing multi-dimensional signals and images. This video introduces two-dimensional (2D) right-sided quaternion offset linear canonical transform (QOLCT), which is the most general form of QFT with additional free parameters. Researchers explore the properties of 2D right-sided QOLCT, including inversion and Parseval formulas, besides its relationship with other transforms. They also examine the convolution and correlation theorems of 2D right-sided QOLCT, followed by several uncertainty principles. Additionally, they present an illustrative example of the proposed transform, demonstrating its graphical representation of a given signal and its transformed signal. Finally, they demonstrate an application of QOLCT, where it can be utilized to generalize the treatment of swept-frequency filters.