This is a course in integral calculus designed for students who have credit for Calculus 1 (Math 111). In this course students will:

• Be able to translate between graphical, numerical, and symbolic points of view for key topics in the course.
• Use antiderivatives, definite integrals, and (signed) area to find total change from a rate of change.
• Work with limits and convergence tests to determine integrability of a function (on an interval), convergence of improper integrals, and convergence of sequences and series.
• Precisely use mathematical notation for Riemann sums, limits, integrals, sequences and series.
• Compute definite and indefinite integrals using methods of substitution, integration by parts, partial fractions, and combinations of these.
• Solve differential equations using slope fields, Euler's method, and antidifferentiation.
• Apply the tools of integration, differential equations, and series to model and analyze situations in other fields including economics, biology, physics, and chemistry. (Transfer knowledge across disciplines)
• Describe the connection between power series and functions; use power series to solve calculus problems.