f(x)=x^2 Parabola with vertex at origin Horizontal Asymptote Graph is straight line with slope of 1 f(x)=log(x) No x- intercept Domain: [0,∞) f(x)=2^x Has a point of inflection at the origin Defined for x>0 Approaches 0 but never touches the x-axis Straight line through the origin Maximum at the vertex Graph passes through (1,0) Free! Symmetry about the y-axis Starts at (0,0) Graph decreases as x approaches zero Free! No Variable Range is [0, ∞) Has no real roots f(x)=c Domain (-∞, ∞) Opens upwards f(x)=x^2 Parabola with vertex at origin Horizontal Asymptote Graph is straight line with slope of 1 f(x)=log(x) No x- intercept Domain: [0,∞) f(x)=2^x Has a point of inflection at the origin Defined for x>0 Approaches 0 but never touches the x-axis Straight line through the origin Maximum at the vertex Graph passes through (1,0) Free! Symmetry about the y-axis Starts at (0,0) Graph decreases as x approaches zero Free! No Variable Range is [0, ∞) Has no real roots f(x)=c Domain (-∞, ∞) Opens upwards
(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(x)=x^2
Parabola with vertex at origin
Horizontal Asymptote
Graph is straight line with slope of 1
f(x)=log(x)
No x-intercept
Domain: [0,∞)
f(x)=2^x
Has a point of inflection at the origin
Defined for x>0
Approaches 0 but never touches the x-axis
Straight line through the origin
Maximum at the vertex
Graph passes through (1,0)
Free!
Symmetry about the y-axis
Starts at (0,0)
Graph decreases as x approaches zero
Free!
No Variable
Range is [0, ∞)
Has no real roots
f(x)=c
Domain (-∞, ∞)
Opens upwards