This is the assessment test for Giraffe Math Part 1 Level 14. No calculator is allowed.
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Question 1 of 28
1. Question
State the quadrant of the point (2, 4)
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Question 2 of 28
2. Question
What is the cartesian coordinate of the following point?

( , )
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Question 3 of 28
3. Question
Use the distributive property to simplify
5(2f6)
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Question 4 of 28
4. Question
Use the distributive property to simplify
(93k)(6)
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Question 5 of 28
5. Question
Evaluate each expression for x = 3, y = 4, z = 2.
 4z3y
 8y+2x

4z3y=
8y+2x=
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Question 6 of 28
6. Question
Write the phrase as an algebraic expression:
“The product of 4 and z”
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Question 7 of 28
7. Question
Determine the value of the unknown.
10=e+(6)

e=
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Question 8 of 28
8. Question
Determine the value of the unknown.
2(3x2)+9=5x
Write your answer as a decimal. Keep 2 decimal places.

x=
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Question 9 of 28
9. Question
Determine the value of the unknown in the equation.
6p=2(4p)7
Express your answer as a decimal. Keep 3 decimal places.

p=
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Question 10 of 28
10. Question
Determine the value of the unknown in the equation.
2(4+3y)=2(4+y)
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Question 11 of 28
11. Question
Solve for x

x=
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Question 12 of 28
12. Question
Solve for x. Keep 2 decimal places in your answer.

x=
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Question 13 of 28
13. Question
Eugene had $24 to spend on three pencils. After buying them he had $18. How much did each pencil cost?

Each pencil costs $ .
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Question 14 of 28
14. Question
Tee shirts sell for $15 each and striped shirts sell for $22 each. A total of 62 shirts are sold, and the total value of the shirts is $1098. How many of each kind of shirt were sold?

There were tee shirts sold and striped shirts sold.
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Question 15 of 28
15. Question
Solve the system by substitution.
7x2y=13
x2y=11

x=
y=
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Question 16 of 28
16. Question
Solve the system by substitution.
5x+y=2
3x+6y=12

x=
y=
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Question 17 of 28
17. Question
Solve the system by elimination.
4x+9y=9
x3y=6

x=
y=
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Question 18 of 28
18. Question
What is the best way to solve the following system?
6x+5y=1
6x+4y=10
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Question 19 of 28
19. Question
Lisa’s school is selling tickets to the annual talent show. On the first date of ticket sales, the school sold 4 senior citizen tickets and 5 student tickets for a total of $102. The school took in $126 on the second day by selling 7 senior citizen tickets and 5 student tickets. What is the price of one senior citizen ticket and one student ticket?

One senior citizen ticket is $ , and one student ticket is $ .
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Question 20 of 28
20. Question
Flying with the wind a plane went 183 km/h. Flying into the same wind the plane only went 141 km/h. Find the speed of the plane in still air and the speed of the wind.

The speed of the plane in still air is km/h and the speed of the wind is km/h.
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If a plane is flying with the wind, the speed of the plane is the sum of the speed of the plane in still air plus the speed of the wind.


Question 21 of 28
21. Question
Solve the following inequality
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Question 22 of 28
22. Question
Solve the following inequality
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Question 23 of 28
23. Question

 The slope is
 The slope is
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Question 24 of 28
24. Question
What is the slopeintercept form of the equation?
13x+5y=40
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Question 25 of 28
25. Question
What is the graph of the line ?
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Question 26 of 28
26. Question
What is the slopeintercept form of this line?
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Question 27 of 28
27. Question
What is the equation of the straight line that passes through the points (1, 4) and (3, 2)?

y= x
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Question 28 of 28
28. Question
What is the equation of the straight line that passes through the points (5, 2) and (7, 1)?
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