MHB 2.1.4 AP calc exam graph properties

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SUMMARY

The discussion centers on the AP Calculus exam, specifically focusing on graph properties related to derivatives. Participants emphasize the importance of recognizing that the graph presented is the derivative of the function f, rather than the function itself. This distinction is crucial for accurately interpreting the graph and selecting the correct answer. One participant notes that understanding this concept significantly aids in answering related questions.

PREREQUISITES
  • Understanding of calculus concepts, particularly derivatives
  • Familiarity with AP Calculus exam format and question types
  • Ability to interpret graphical representations of functions
  • Knowledge of the relationship between a function and its derivative
NEXT STEPS
  • Study the properties of derivatives in calculus
  • Practice interpreting graphs of functions and their derivatives
  • Review AP Calculus exam strategies for graph-related questions
  • Explore resources on common pitfalls in understanding graph properties
USEFUL FOR

Students preparing for the AP Calculus exam, educators teaching calculus concepts, and anyone looking to improve their understanding of graph properties related to derivatives.

karush
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Screenshot 2020-09-21 at 7.13.21 PM.png

screenshot to avoid typos

I picked B just could see the others as definite

insights?
 
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note the graph is the derivative of f, not f ...

(D)

deriv_graph.jpg
 
Last edited by a moderator:
I always get ? with these graphs but that helps a lot
 
Relativistic Momentum, Mass, and Energy Momentum and mass (...), the classic equations for conserving momentum and energy are not adequate for the analysis of high-speed collisions. (...) The momentum of a particle moving with velocity ##v## is given by $$p=\cfrac{mv}{\sqrt{1-(v^2/c^2)}}\qquad{R-10}$$ ENERGY In relativistic mechanics, as in classic mechanics, the net force on a particle is equal to the time rate of change of the momentum of the particle. Considering one-dimensional...

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