First Course in Algebra (1910) is a classic textbook that served as an essential guide for students and teachers of mathematics in the early 20th century. The book provides a comprehensive introduction to algebra, covering topics such as polynomials, equations, functions, and matrices.

Authored by Professor H.S. Hall and S.R. Knight, this book was first published in 1891 and underwent several revisions before the 1910 edition. The authors aimed to make algebra more accessible to beginners and to present the subject in a clear and systematic manner. This approach made the book popular among both students and teachers.

One of the standout features of the book is its use of real-world examples and problems. The authors believed that algebra was not just a theoretical subject but had practical applications in everyday life. Hence, they included numerous examples from fields such as engineering, physics, and finance, making the subject matter more engaging and relevant.

The book also includes numerous exercises and problems that test the reader’s understanding of the concepts presented. These range from simple computational problems to more complex ones that require a deeper understanding of the material. The authors provide detailed solutions to many of the problems, which help students to check their work and learn from their mistakes.

The 1910 edition of First Course in Algebra has been praised for its clarity and conciseness. The authors use simple language and avoid unnecessary technical jargon, making it accessible to readers with different levels of mathematical knowledge. The book’s structure is also well-organized, with each chapter building upon the previous one, leading to a gradual understanding of the subject matter.

While First Course in Algebra was written over a century ago, it remains a valuable resource for students and teachers of mathematics. The book’s emphasis on practical examples and problem-solving makes it a timeless classic that can help readers to develop their algebraic skills and build a strong foundation for further study in mathematics.