Course Equivalency Requests:

Akron, OH, United States

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Showing 10 Records.

Institution

Course

U-M Crse

Decision

Expires

Univ Akron

3450 215 - Concepts of Calc I

Denied

2019-12-31

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Public Note:

Evaluation was valid to 2019-12-31.

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Univ Akron

3450 216 - Concepts of Calc II

Denied

2019-12-31

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Evaluation was valid to 2019-12-31.

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Univ Akron

3450 421 - Advanced Calc I

MATH 201x

Departmental

2017-12-31

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Evaluation was valid to 2017-12-31.

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Univ Akron

3450 521 - Advanced Calc II

MATH 201x

Departmental

2017-12-31

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Evaluation was valid to 2017-12-31.

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Univ Akron

MATH 3450:210 - Calculus with Business Applications

MATH 101x

Departmental

2027-12-31

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Current evaluation valid 2021-11-02 to 2027-12-31.
The material covered in the course omits significant components of the University of Michigan mathematics course. For example, the course does not cover integration.

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Univ Akron

3450 222 - Analytical Geometry & Calc II

MATH 101x

Departmental

2029-12-31

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Current evaluation valid to 2029-12-31.
Previous evaluation Approved: valid to 2014-12-31.
The material covered in the course omits significant components of the University of Michigan mathematics course. For example, this course does not cover Taylor series, and may not cover calculus with polar and parametric coordinates.

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Univ Akron

3450 223 - Analytical Geometry & Calc III

MATH 215

Approved

2025-12-31

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Current evaluation valid to 2025-12-31.

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Univ Akron

MATH 222 - Analytical Geometry & Calc II

MATH 116

Pending

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Univ Akron

MATH 222 - Analytical Geometry - Calc II

MATH 116

Pending

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Univ Akron

3450 221 - Analytic Geometry - Calc I

MATH 101x

Departmental

2027-12-31

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Public Note:

Current evaluation valid to 2027-12-31.
Previous evaluation Approved: valid to 2022-12-31.
Provided information is insufficient to evaluate the course as equivalent to the University of Michigan mathematics course. Other information such as a detailed topic list or exams should be submitted. For example, it is unclear whether the course covers the Fundamental Theorem of Calculus or Net Change Theorem in an applied setting; specifically, interpretation in a real-world context of the definite integral of a rate of change (other than velocity or acceleration).

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