The following examples refer to Bradley's Calculus.
The inverse trigonometric functions can be used to find the area under the curve and in real life applications
Examples:
- pg. 372 (Section 5.6): #57, #64
The methods discussed in thish week are very helpful in finding the volume of a defined region.
Examples:
- pg. 394 (Section 6.1): #47
- pg. 395 (Section 6.1): #65
The length of a curve and the surface of revolution can be measured by imtegration.
Examples:
- pg, 402 (Section 6.2): #15, #16
The section on work directly ties into material in Physics 1110. There are many good examples in the text. Here are some additional ones.
Examples:
- pg. 413 (Section 6.3): #6, #10
- pg. 414 (Section 6.3): #30, #38
- pg. 415 (Section 6.3): #44
The following examples refer to Young an Freedman's University Physics.
Kirchoff's Rules can be applied to any circuit.
Examples:
- pg. 839 (Examples 27-3)
- pg. 857 (27-18)
The cross product is used when finding the force on a charge in a magnetic field.
Examples:
- pg. 870 (Examples 28-1)
- pg. 894 (28-3)
The magnetic flux involves the integral of a dot product.
Examples:
- pg. 894 (28-8)
There are many applications of motion of charges particles.
Examples:
- pg. 895 (28-22)
The cross product is used to attain the force on a wire and the integral is used to find the components of the force.
Examples:
- pg. 882 (Example 28-7)
- pg. 882 (Example 28-8)
- pg. 896 (28-26)
The magnetic field of a moving charge involves a cross product.
Examples:
- pg. 905 (Examples 29-1)
- pg. 933 (29-3)
To find the magnitude B (magnetic field) of a straight conductor, one must integrate the magnitude B of the total B by trigonometric substitution or by using an integral table.
Examples:
- pg. 934 (29-13)
The magnetic field of a circular loop is developed through differentials and integration
Examples:
- pg. 934 (29-18)
