Differential Calculus through Data and Modeling

Johns Hopkins University in Baltimore, founded in 1876, is a leading research university with a global reputation for excellence across medicine, public health, engineering, the arts and sciences. The university enrolls around 32,049 students, including approximately 5,233 international scholars, and offers an extensive portfolio of programs—about 238—across undergraduate, graduate and professional levels.

Johns Hopkins emphasizes research-led education, interdisciplinary collaboration and hands-on learning through labs, clinics and community partnerships. International students can access comprehensive support services for admissions, visas, academic advising and career development, and can participate in research opportunities, internships and global exchange programs that enhance professional prospects and real-world experience.

Baltimore’s urban setting provides access to vibrant cultural life, medical centers and industry partners, making it well suited for students interested in translational research and public service. The university’s strong alumni network, career services and industry links help graduates move into competitive roles worldwide, while campus resources support wellbeing, student activities and a diverse international community.

The Differential Calculus through Data and Modeling program is for students who want to learn about calculus and its applications. This non-degree program is offered by Johns Hopkins University and is taught in English. It lasts several weeks and helps students understand how to use calculus to analyze and interpret data.

The curriculum covers topics such as functions, differential and integral calculus, differential equations, and optimization techniques. Students learn how to use scientific computing and mathematical modeling to process and communicate meaningful results. They also learn about data analysis and interpretation.

After completing this program, students can pursue careers as Data Analysts, Mathematical Modelers, or Research Scientists. They can work in fields such as physics, engineering, or economics, applying their skills to solve complex problems and make informed decisions.