f' is decreasing Area under the curve Intermediate Value Theorem Jump Discontinuity Average Value of the Function 2nd FTC Orthogonal Point Discontinuity Accumulation Function Critical Value Rate of Change 2nd reason for Discontinuity Rolle's Theorem Linear Approximations f is increasing f'(a)=1/(f^-1)'(b) f is decreasing 1st reason for discontinuity Displacement Newton's Method Concave Down Acceleration Normal Line Position Turning Point Approximating Area Derivative f has a relative max 3rd Reason for Discontinuity f' has a turning point Distance Point of Inflection f' is increasing Differentiable Mean Value Theorem 1st FTC Velocity Concave Up Average Rate of Change f has a relative min L'Hospitals Step Discontinuity f' is decreasing Area under the curve Intermediate Value Theorem Jump Discontinuity Average Value of the Function 2nd FTC Orthogonal Point Discontinuity Accumulation Function Critical Value Rate of Change 2nd reason for Discontinuity Rolle's Theorem Linear Approximations f is increasing f'(a)=1/(f^-1)'(b) f is decreasing 1st reason for discontinuity Displacement Newton's Method Concave Down Acceleration Normal Line Position Turning Point Approximating Area Derivative f has a relative max 3rd Reason for Discontinuity f' has a turning point Distance Point of Inflection f' is increasing Differentiable Mean Value Theorem 1st FTC Velocity Concave Up Average Rate of Change f has a relative min L'Hospitals Step Discontinuity
(Print) Use this randomly generated list as your call list when playing the game. There is no need to say the BINGO column name. Place some kind of mark (like an X, a checkmark, a dot, tally mark, etc) on each cell as you announce it, to keep track. You can also cut out each item, place them in a bag and pull words from the bag.
f' is decreasing
Area under the curve
Intermediate Value Theorem
Jump Discontinuity
Average Value of the Function
2nd FTC
Orthogonal
Point Discontinuity
Accumulation Function
Critical Value
Rate of Change
2nd reason for Discontinuity
Rolle's Theorem
Linear Approximations
f is increasing
f'(a)=1/(f^-1)'(b)
f is decreasing
1st reason for discontinuity
Displacement
Newton's Method
Concave Down
Acceleration
Normal Line
Position
Turning Point
Approximating Area
Derivative
f has a relative max
3rd Reason for Discontinuity
f' has a turning point
Distance
Point of Inflection
f' is increasing
Differentiable
Mean Value Theorem
1st FTC
Velocity
Concave Up
Average Rate of Change
f has a relative min
L'Hospitals
Step Discontinuity