Student Learning Outcomes

• Students will understand the use of the derivative and be able to accurately differentiate a given function as suggested by the notation and/or the wording of the problem.
• Students will understand the use of the integral and will be able to accurately integrate a given function as suggested by the notation and/or the wording of the problem.
• Apply calculus techniques to analyze functions of several variables.
• Analyze a variety of applied problems using calculus.
• Math students feel they have the resources necessary for their success.
• Students will feel that mathematics is a beneficial part of their education
• Evaluate the limit of a function.
• Apply the definition of continuity.
• Determine the first and higher-order derivatives for functions (algebraic, exponential, logarithmic and combinations of these), explicitly and implicitly.
• Apply the derivative to curve sketching, related rates, and optimization problems.
• Solve real-life problems using the Fundamental Theorem of Calculus.
• Select and use the appropriate integration technique suitable to given problems.
• Solve separable differential equations.