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Hecke groups, linear recurrences and Kepler limits (update 2)
Hecke groups, linear recurrences and Kepler limits (update 2)
Computations with the the objects mentioned in the title.
Barry Brent
FSU-MATH2300-Project5
FSU-MATH2300-Project5
This is the fifth project option for Calculus I during Fall 2017 at Fitchburg State. This project involves ordering types of functions by investigating their limits at infinity.
Sarah Wright
FSU-MATH2400-Project5
FSU-MATH2400-Project5
This project walks students through computing the perimeter and area of the Koch Snowflake as an application of geometric series. Students then create their own fractal and perform similar computations.
Sarah Wright
Computer Based Modeling 1
Computer Based Modeling 1
Fluid Report
Harry Morgan
FSU-MATH2300-Project4
FSU-MATH2300-Project4
This project for a Calculus I class was adapted from a similar set of problems from the Calculus series by James Stewart.
Sarah Wright
Edge-Disjoint Tree Realization of Tree Degree Matrices that avoid routine induction
Edge-Disjoint Tree Realization of Tree Degree Matrices that avoid routine induction
Identifying whether a degree matrix has an edge-disjoint realization is an NP-hard problem. In comparison, identifying whether a tree degree matrix has an edge-disjoint realization is easier, but the task is still challenging. In 1975, a sufficient condition for the tree degree matrices with three rows has been found, but the condition has not been improved since. This paper contains an essential part of the proof which improves the sufficient condition.
Ian Seong
ejerciciosBachi
ejerciciosBachi
Plantilla para crear ejercicios
Pablo
FSU-MATH2300-Project6
FSU-MATH2300-Project6
This is the 6th project for Calc1 at Fitchburg State. Students are walked through the steps to justify the different pieces of the Fundamental Theorem of Calculus and make connections between the two parts.
Sarah Wright
Answer 1
Answer 1
composition
carlo mariconda

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