This preview shows page 1. Sign up to view the full content.
Unformatted text preview: ) () ∑ () ∫ () (definition of the integral). Graphically, this is the area under the vt curve between t1 and t2
2. Integral as an antiderivative  section 28
Given the velocity as a function of time ( ), the position as a function of time ( ) is
() ∫ () where c is an arbitrary constant. The integral of a function can therefore be defined as an antiderivative
– the integral of a function results in a new function, such that when I take the derivative of this new
function I end up with the function I am integrati...
View Full
Document
 Spring '11
 DODD

Click to edit the document details