Quote of the Day: "But just as much as it is easy to find the differential [derivative] of a given quantity, so it is difficult to find the integral of a given differential. Moreover, sometimes we cannot say with certainty whether the integral of a given quantity can be found or not." -- Johann Bernoulli Objectives: The student will compute definite integrals. The student will find the area under a curve by computing the definite integral. 1. Collect Homework. 2. Definition of the Definite Integral
3. Examples
4. Relationship of Area Under a Curve and the Definite
Integral
Given the function above with the areas indicated,
evaluate the integrals below:
5. Show comics with definite integrals
6. Find the area under one arch of the sine curve. 7. Assignment p. 394 (11a-d, 13a-d, 14a,b,c, 17) |