f' has a turning point Differentiable 3rd Reason for Discontinuity Distance Average Rate of Change Accumulation Function Turning Point 2nd FTC Mean Value Theorem Derivative Concave Up Orthogonal Critical Value 1st reason for discontinuity f'(a)=1/(f^-1)'(b) Newton's Method Average Value of the Function Velocity Area under the curve Point of Inflection Jump Discontinuity Normal Line Concave Down f has a relative max f is decreasing f is increasing Rate of Change Intermediate Value Theorem Acceleration 1st FTC f' is decreasing f' is increasing 2nd reason for Discontinuity Point Discontinuity f has a relative min Rolle's Theorem Linear Approximations Approximating Area Step Discontinuity L'Hospitals Position Displacement f' has a turning point Differentiable 3rd Reason for Discontinuity Distance Average Rate of Change Accumulation Function Turning Point 2nd FTC Mean Value Theorem Derivative Concave Up Orthogonal Critical Value 1st reason for discontinuity f'(a)=1/(f^-1)'(b) Newton's Method Average Value of the Function Velocity Area under the curve Point of Inflection Jump Discontinuity Normal Line Concave Down f has a relative max f is decreasing f is increasing Rate of Change Intermediate Value Theorem Acceleration 1st FTC f' is decreasing f' is increasing 2nd reason for Discontinuity Point Discontinuity f has a relative min Rolle's Theorem Linear Approximations Approximating Area Step Discontinuity L'Hospitals Position Displacement
(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' has a turning point
Differentiable
3rd Reason for Discontinuity
Distance
Average Rate of Change
Accumulation Function
Turning Point
2nd FTC
Mean Value Theorem
Derivative
Concave Up
Orthogonal
Critical Value
1st reason for discontinuity
f'(a)=1/(f^-1)'(b)
Newton's Method
Average Value of the Function
Velocity
Area under the curve
Point of Inflection
Jump Discontinuity
Normal Line
Concave Down
f has a relative max
f is decreasing
f is increasing
Rate of Change
Intermediate Value Theorem
Acceleration
1st FTC
f' is decreasing
f' is increasing
2nd reason for Discontinuity
Point Discontinuity
f has a relative min
Rolle's Theorem
Linear Approximations
Approximating Area
Step Discontinuity
L'Hospitals
Position
Displacement