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Approximating Area Using Rectangles Instructional VideoApproximating Area Using Rectangles Instructional Video
Publisher
Brightstorm
Resource Details
Curator Rating
Educator Rating
Not yet Rated
Grade
11th - Higher Ed
Subjects
Math
1 more...
Resource Type
Instructional Videos
Media Length
5:38
Audiences
For Teacher Use
1 more...
Duration
30 mins
Instructional Strategy
Direct Instruction
Technology
Video
Instructional Video

Approximating Area Using Rectangles

Curated and Reviewed by Lesson Planet
This Approximating Area Using Rectangles instructional video also includes:
  • Approximating Area Using Rectangles - Problem 1
  • Approximating Area Using Rectangles - Problem 2
  • Approximating Area Using Rectangles - Problem 3
  • Join to access all included materials

Finding area using rectangles—isn't that a little too simplistic for a calculus course? Viewers learn how to approximate area under a curve using rectangles in the first installment of a seven-part video series on the definite integral. The three problem videos cover examples of using the left-hand and right-hand sums to approximate area.

3 Views 1 Download

Concepts

area under a curve, riemann sums, limits

Additional Tags

math

Instructional Ideas

  • Challenge learners to come up with a rule for when the left-hand sums and right-hand sums are over- or underestimates

Classroom Considerations

  • Videos use LHS for left-hand sum and RHS for right-hand sum, which may not match what you use in the classroom
  • Problem Video Three uses a TI-84 calculator

Pros

  • Video models the process of approximating area step-by-step
  • Problem Video Three shows how using a greater number of rectangles results in more accurate approximation, leading to the concept of a definite integral as a limit of Riemann sums

Cons

  • If showing the entire series in one sitting, the website might require membership 
  • Videos only cover left- and right-hand sums (no midpoint or trapezoidal approximations)

View 13,803 other resources for 11th - Higher Ed Grade Math

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