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Grade 10 Functions and Relations CCSS: HSF-IF.A.1
Which best describes the following statement?

Jack counts his steps and times himself as he walks across the football field.
1. It is not a function.
2. It is a continuous function.
3. It is a discrete function.
4. It is a partial function.
Grade 10 Functions and Relations CCSS: HSF-IF.A.1
An equation which represents a bouncing ball would
1. not be a function.
2. be a continuous function.
3. be a discrete function.
4. be a partial function.
The claws of the eagle were sharp.

In the sentence above, what is the function of the prepositional phrase?
1. It functions as a pronoun.
2. It functions as an adjective.
3. It functions as an adverb.
4. It functions as an infinitive.
Grade 11 Function and Algebra Concepts CCSS: HSF-IF.B.4
What is a composite function?
1. A function that is composed of two or more other functions
2. A function that is the inverse of another function
3. A function that is equal to another function
4. A function that has the same slope as another function
The function $y=1/(x^2-1)$ is an example of a(n)
1. polynomial function.
3. rational function.
4. inverse function.
Grade 11 Functions and Relations CCSS: HSF-IF.A.1
The domain is {-2, -2, 0, 1, 5} and the range is {-2, 0, 1, -2, 5}.

The given domain and range determines that the sets of numbers are
1. a function, and linear.
2. not a function, but linear.
3. a function, but not linear.
4. not a function, and not linear.
Grade 8 Function and Algebra Concepts
What type of function models exponential growth?
1. Linear function
2. Logarithmic function
3. Power function
4. Exponential function
When y is written as f(x).
1. Function Rule
2. Function Notation
3. Function Variable
Grade 10 Function and Algebra Concepts CCSS: HSF-IF.C.7c
If the base of an exponential function is between 0 and 1, what type of function is it?
1. An exponential growth function.
2. An exponential decay function.
3. A linear function.
Grade 10 Functions and Relations CCSS: HSF-IF.B.4
Which of the following statements about the composition of functions is true?
1. The composition of two functions is always a function.
2. The composition of two inverse functions is always the identity function.
3. The composition of two functions is commutative.
4. The composition of two functions is always a linear function.
Grade 11 Function and Algebra Concepts CCSS: HSF-IF.B.4
What is the inverse of a function?
1. A new function that reverses the inputs and outputs of the original function
2. A function that has the same inputs and outputs as the original function
3. A function that is equal to the original function but with the opposite sign
4. A function that has the same slope as the original function
Water is stored in tanks which are in the shape of perfect cubes. Randy wants to write a function showing the amount of water the tank can hold compared to the edge length of the tank.
1. The function will be linear.
2. The function will be exponential.
3. The function will be cubic.
4. There is not enough information.
Grade 11 Function and Algebra Concepts CCSS: HSF-IF.B.4
What is an asymptote of a function?
1. A line that the function approaches but never reaches
2. A line that the function intersects
3. The slope of a function
4. The inverse of a function
Grade 10 Function and Algebra Concepts CCSS: HSF-IF.C.7c
What is the relationship between logarithmic and exponential functions?
1. They are not related
2. Exponential functions are the inverse of logarithmic functions
3. Logarithmic functions are the inverse of exponential functions
4. Logarithmic and exponential functions are related because they are inverse functions of each other
How does anatomy and physiology relate to each other?
1. The function determines the function and structure.
2. The structure determines the structure.
3. The function determines the structure.
4. The structure determines the function.
Continuing Education JavaScript
How do you create a function?
1. function:myFunction()
2. function=myFunction()
3. function myFunction()
Grade 11 Functions and Relations CCSS: HSF-IF.A.3
What is the definition of an inverse function?
1. The reverse of the original function.
2. The original function multiplied by -1.
3. The square of the original function.
4. The reciprocal of the original function.