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Similar Bingo Cards: Calculus, Derivatives, Mathematics
About: This bingo card is perfect for students or teachers in an AP Calculus class, focusing on foundational concepts in derivatives and their real-world applications. Use it to liven up a review session, reinforce key ideas about rates of change, and help everyone get more comfortable with core calculus vocabulary in a fun and interactive way.
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How to play AP CALC AB Bingo Cards?
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This AP CALC AB Bingo Cards Game contains following Words or Phrases: If f(1)=-4 and f(6)=9, then there must be a x-value between 1 and 6 where f crosses the x-axis, Slope of secant line between two points, use to estimate instantanous rate of change at a point, Slope of tangent line at a point, value of derivative at a point, When f '(x) is positive, f(x) is, When f '(x) is negative, f(x) is, When f '(x) changes from negative to positive, f(x) has a, When f '(x) changes fro positive to negative, f(x) has a, When f '(x) is increasing, f(x) is, When f '(x) is decreasing, f(x) is, When f '(x) changes from increasing to decreasing or decreasing to increasing, f(x) has a, y = e^x, y' =, y = csc(x), y' =, y = sin(x), y' =, y = cos(x), y' =, y = tan(x), y' =, y = sec(x), y' =, y = cot(x), y' =, y = a^x, y' =, y = ln(x), y' =, uv' + vu', (uv'-vu')/v², f '(g(x)) g'(x), Particle is moving to the right/up, Particle is moving to the left/down.
This AP CALC AB Bingo Cards Game contains following Words or Phrases: If f(1)=-4 and f(6)=9, then there must be a x-value between 1 and 6 where f crosses the x-axis, Slope of secant line between two points, use to estimate instantanous rate of change at a point, Slope of tangent line at a point, value of derivative at a point, When f '(x) is positive, f(x) is, When f '(x) is negative, f(x) is, When f '(x) changes from negative to positive, f(x) has a, When f '(x) changes fro positive to negative, f(x) has a, When f '(x) is increasing, f(x) is, When f '(x) is decreasing, f(x) is, When f '(x) changes from increasing to decreasing or decreasing to increasing, f(x) has a, y = e^x, y' =, y = csc(x), y' =, y = sin(x), y' =, y = cos(x), y' =, y = tan(x), y' =, y = sec(x), y' =, y = cot(x), y' =, y = a^x, y' =, y = ln(x), y' =, uv' + vu', (uv'-vu')/v², f '(g(x)) g'(x), Particle is moving to the right/up, Particle is moving to the left/down.