This paper describes the basic procedures and methods used to determine an axonometric projections. The first chapter introduces the key concepts necessary for understanding the paper. It explains the basic types of projection, perspective collineation and affinity, the circle and ellipse, as well as Monge’s orthogonal projection. The second chapter provides an overview of axonometric methods, lists the types of oblique axonometry, and discusses some properties of oblique projection. The third chapter focuses on oblique axonometry, presenting and proving Pohlke’s theorem, which is of exceptional importance in oblique axonometry. Depending on the choice of abbreviation, different types of oblique axono- metry can be obtained. This chapter also shows how to derive the oblique axonometric projection from Monge’s projection, as well as how to use proportional angles. Eckhart’s method for quick drawing is briefly explained. The fourth chapter is dedicated to oblique projection, a very suitable method for construction. In oblique projection, it is possible to determine a reference triangle, which makes it easy to obtain the image of an object, as demonstrated. The fifth chapter provides an overview of orthogonal axonometry. Orthogonal axonometry is unique in that the procedures from Monge’s orthogonal projection can be applied to construct the orthogonal axonometric projection. In each chapter where an axonometric method is explained, images of a circle and an object consisting of a cylinder and a five-sided vertical pyramid are shown. The final chapter discusses the importance of axonometric methods and descriptive geometry in general. Descriptive geometry has numerous applications in various sciences and contributes to the development of spatial awareness. Therefore, it is important to study descriptive geometry and its methods, and some activities that can be carried out with younger students are also presented here.