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# Test Questions with Graphs and Functions

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Grade 10 Functions and Relations CCSS: HSF-IF.A.1
Is the following a function? Explain why or why not.
1. Yes, this does represent a function, because all the points are distinct (none of them are coincident).
2. No, this does not represent a function, since a function can not be made up of only points.
3. No, this does not represent a function, since it fails the vertical line test.
4. No, this does not represent a function, since a function is made up of many more points.
Grade 8 Functions and Relations CCSS: 8.F.A.3
Is this graph linear?
1. Yes
2. No
3. Not enough information
4. Sometimes
Grade 11 Functions and Relations CCSS: HSF-IF.A.1
Grade 10 Functions and Relations CCSS: HSF-IF.B.5
What is the range of the absolute value function pictured below? Assume 1 unit intervals for both axes.
1. $RR$
2. ${y in RR | y !=0}$
3. ${y in RR | y >=0 }$
4. ${y in RR | y > 0}$
Grade 6 Coordinate Geometry CCSS: 6.NS.C.6, 6.NS.C.6c
Grade 10 Systems of Equations CCSS: HSA-REI.C.6
Grade 10 Symmetry and Transformations CCSS: HSG-CO.A.2
How is the transformation between the two graphs best described?
1. translation
2. rotation
3. reflection
4. reflection and rotation
Grade 5 Coordinate Geometry CCSS: 5.G.A.2
Grade 10 Functions and Relations CCSS: HSF-IF.B.5
For the function pictured below, with endpoints at $x=0$ and $x=10$, what is the range of this function? Assume 1 unit intervals for both axes.
1. $RR$
2. ${y in RR | y >= 0 and y <= 10}$
3. ${y in RR | y >= 0 and y <=4}$
4. ${y in RR | y >= 0}$
What is the slope?
1. Undefined
2. $0$
3. $1$
4. $-1$
Grade 9 Functions and Relations CCSS: HSF-LE.A.2
What is the equation of the linear function in the graph? Assume the horizontal axis represents $x$ and the vertical axis $f(x)$.
1. $f(x) = -x$
2. $f(x) = -2x$
3. $f(x) = -1/2 x$
4. $f(x) = 1/2 x$
Grade 10 Functions and Relations CCSS: HSF-IF.C.9
Grade 10 Functions and Relations CCSS: HSF-IF.A.1
Grade 8 Functions and Relations CCSS: 8.F.A.3
Is this graph linear?
1. Yes
2. No
3. Not enough information
4. Sometimes
1. $f(x) = 2^x$
2. $f(x) = 2^x + 3$
3. $f(x) = 5^x$
4. $f(x) = 10^x - 5$