Description:
Vectors in space. Functions of several variables and partial differentiation. Multiple integrals. Line and surface integrals. Green's and Stoke's Theorems.
Description:
Vectors in space. Functions of several variables and partial differentiation. Multiple integrals. Line and surface integrals. Green's and Stokes's Theorems.
Description:
Vectors in space. Functions of several variables and partial differentiation. Multiple integrals. Line and surface integrals. Green's and Stokes's Theorems.
Semester:
Fall of every year, Spring of every year
Credits:
Total Credits: 3 Lecture/Recitation/Discussion Hours: 3
Not open to students with credit in:
LBS 220 or MTH 234
Description:
Vectors in space. Functions of several variables and partial differentiation. Multiple integrals. Line and surface integrals. Green's and Stokes's Theorems.
Semester:
Fall of every year, Spring of every year
Credits:
Total Credits: 3 Lecture/Recitation/Discussion Hours: 3
Restrictions:
Open to students in the Honors College or approval of department.
Not open to students with credit in:
LB 220 or MTH 234
Description:
Vectors in space. Functions of several variables and partial differentiation. Multiple integrals. Line and surface integrals. Green's and Stokes's Theorems.
Semester:
Fall of every year, Spring of every year
Credits:
Total Credits: 4
Prerequisite:
MTH 153H or MTH 133 or LB 119
Restrictions:
Open to students in the Honors College or approval of department.
Not open to students with credit in:
LB 220 or MTH 234
Description:
Vectors in space. Functions of several variables and partial differentiation. Multiple integrals. Line and surface integrals. Green's and Stokes's Theorems.
Semester:
Fall of every year, Spring of every year
Credits:
Total Credits: 4 Lecture/Recitation/Discussion Hours: 5
Prerequisite:
MTH 153H or MTH 133 or LB 119
Restrictions:
Open to students in the Honors College or approval of department.
Not open to students with credit in:
MTH 234 or LB 220
Description:
Vectors in space. Functions of several variables and partial differentiation. Multiple integrals. Line and surface integrals. Green's and Stokes's Theorems.