Unit route
Study lessons in order, complete the pathway selected by diagnostic evidence, conduct the investigation, then demonstrate mastery. Reassessment follows correction and reflection.
Weeks 10, 11, 12 · 7 detailed lessons
How does the limiting slope of secant lines define instantaneous change?
Study lessons in order, complete the pathway selected by diagnostic evidence, conduct the investigation, then demonstrate mastery. Reassessment follows correction and reflection.
The derivative is the limit of average rates of change over shrinking intervals. Geometrically it is tangent slope; contextually it is instantaneous rate with output units divided by input u…
Lesson 02 · Week 10The derivative is the limit of average rates of change over shrinking intervals. Geometrically it is tangent slope; contextually it is instantaneous rate with output units divided by input u…
Lesson 03 · Week 10The derivative is the limit of average rates of change over shrinking intervals. Geometrically it is tangent slope; contextually it is instantaneous rate with output units divided by input u…
Lesson 04 · Week 11The derivative is the limit of average rates of change over shrinking intervals. Geometrically it is tangent slope; contextually it is instantaneous rate with output units divided by input u…
Lesson 05 · Week 11The derivative is the limit of average rates of change over shrinking intervals. Geometrically it is tangent slope; contextually it is instantaneous rate with output units divided by input u…
Lesson 06 · Week 12The derivative is the limit of average rates of change over shrinking intervals. Geometrically it is tangent slope; contextually it is instantaneous rate with output units divided by input u…
Lesson 07 · Week 12A derivative graph records the slope of the original function. Positive derivative values correspond to increasing behavior, zeros often correspond to horizontal tangents, and derivative mag…