Algebra 1 – Unit 3 Assessment – FIF.7a, FIF.8a, FIF.8b, FBF.1a, FBF.2, FLE.1b, FLE.1c, FLE.5, SID.6c, SID.7, SID.8
Algebra 1 – Unit 3 Assessment – FIF.7a, FIF.8a, FIF.8b, FBF.1a, FBF.2, FLE.1b, FLE.1c, FLE.5, SID.6c, SID.7, SID.8
Justice August 20, 2017
Algebra 1 – Unit 3 Assessment – FIF.7a, FIF.8a, FIF.8b, FBF.1a, FBF.2, FLE.1b, FLE.1c, FLE.5, SID.6c, SID.7, SID.8
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 912.FLE.1 0%
 912.FLE.5 0%
 912.F.BF.1 0%
 912.F.BF.2 0%
 912.F.IF.7 0%
 912.F.IF.8 0%
 912.S.ID.6 0%
 912.S.ID.7 0%
 912.S.ID.8 0%

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Question 1 of 11
1. Question
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Question 2 of 11
2. Question
2. Which option shows the correct completed square form of the function?
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Question 3 of 11
3. Question
Two linear functions are plotted on a cartesian diagram.
Function A has equation : y = 3x – 6
Function B has coordinates (2,6) and (1,3).
3. Select the true statements from the options given.
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Question 4 of 11
4. Question
4. Using x, write a function that describes this table:
1 6
2 11
3 16
4 21
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Question 5 of 11
5. Question
n term
0 5
1 9
2 13
3 17
5. What will the term be for n=4?
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Question 6 of 11
6. Question
A bacterial growth in a laboratory experiment is modelled using the function G = 2t – 1,
where G is growth in mg and t is time in hours.
6. How long will it be before the growth reaches 3mg?
Give your answer in hours.
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Question 7 of 11
7. Question
In a control experiment, a nongrowing bacteria is added at a steady state, modelled by the function M = 2t + 1, where M is the mass of bacteria added in mg and t is the time in hours.
7. How much bacteria is added after 1 hour?
Give your answer in mg
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Question 8 of 11
8. Question
The distance (m) of a motorbike as it accelerates from a starting point for the first 100m of track given by the linear relationship:
D = 9.78t
Where t is the time in seconds.
 How long before the bike is 100m from its starting point
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Question 9 of 11
9. Question
9. Which two questions will tend to give quantitative answers?
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Question 10 of 11
10. Question
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Question 11 of 11
11. Question
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