1 How do exponential functions increase Initially, exponential functions increase at a quicker pace than linear and quadratic functions Quadratic functions increase super quickly Linear functions increase at a faster pace Exponential functions increase at a funny rate Exponential functions increase slower than quadratic functions 2 Which best explains the word asymptote Google it None of the above This is the place where the graph crosses the y axis Asymptote is the place between the apogee and perigee It is an intersecting point This is the beginning of 'the hook' on the graph All of the above It is an imaginary line that a function approaches and infinitely gets closer and closer to the imaginary line, but never reaches that line 3 How do exponential equations look different from linear and quadratic equations(looking at equation function, not the graph) Exponential equations look funny The numbers and the variables are on the same line They are the same Quadratic equations have more letters and numbers The graphs look like parabolas Exponential equations have a number raised to the 'x' power, whereas quadratics have the 'x' raised to a number None of the above 4 Look at the paired functions y 2 x and y (1 2)x y 7 x and y (1 7)x y 17 x and y (1 17)x y 4 x and y (1 4)x Even though these paired functions look different, why do the give the same graph They are inverses of each other None of the above They are the same function but written in a different form They are asymptotes They are a hyperbole 5 What is the lowest point on the graph for these exponential functions There are always multiple lowest points The lowest point is 1 place above the individual number at the end of the function It is always zero It depends on whether the function is positive or negative None of the above The lowest point is 2 places above the individual number at the end of the function The lowest point is a hair above the individual number(constant) at the end of the function

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1. How do exponential functions increase?

Initially, exponential functions increase at a quicker pace than linear and quadratic functions.
Quadratic functions increase super quickly.
Linear functions increase at a faster pace.
Exponential functions increase at a funny rate.
Exponential functions increase slower than quadratic functions.

2. Which best explains the word "asymptote"? Google it!!!

None of the above.
This is the place where the graph crosses the y-axis.
Asymptote is the place between the apogee and perigee.
It is an intersecting point.
This is the beginning of 'the hook' on the graph.
All of the above.
It is an imaginary line that a function approaches and infinitely gets closer and closer to the imaginary line, but never reaches that line.

3. How do exponential equations look different from linear and quadratic equations(looking at equation/function, not the graph)?

Exponential equations look funny.
The numbers and the variables are on the same line.
They are the same.
Quadratic equations have more letters and numbers.
The graphs look like parabolas.
Exponential equations have a number raised to the 'x' power, whereas quadratics have the 'x' raised to a number.
None of the above.

4. Look at the paired functions.

y = 2-x and y = (1/2)x y = 7-x and y = (1/7)x

y = 17-x and y = (1/17)x y = 4-x and y = (1/4)x

Even though these paired functions look different, why do the give the same graph?

5. What is the lowest point on the graph for these exponential functions?

There are always multiple lowest points.
The lowest point is 1 place above the individual number at the end of the function.
It is always zero.
It depends on whether the function is positive or negative.
None of the above.
The lowest point is 2 places above the individual number at the end of the function.
The lowest point is a hair above the individual number(constant) at the end of the function.