# `Level 1`: Grade 4, 5

### Question 1

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Expected Outcome:

Same expected outcome as the normal link. See below

Question 1

Expected Output

### Question 2

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Question 2
``````#-----------------------------------------------------------------------#
# Q: Draw 4 circles that touch each other and fill up the entire canvas #
#-----------------------------------------------------------------------#

circle(200, 200, 1)``````

Expected Output

### Question 3

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Expected Outcome:

Same expected outcome as the normal link. See below

Question 3
``````#-------------------------------#
# Q: Make the answer equal to 3 #
#-------------------------------#

answer = 56 - 7 - 1 - 4

Change the - sign to +, -, / or * and, if needed, insert brackets to make the result of the equation equal to 3``````

Expected Output

# `Level 2`: Grade 6

### Question 4

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Expected Outcome:

Same expected outcome as the normal link. See below

Question 4
``````#---------------------------------------------------------------#
# Q: Edit the code so that the average works in both dimensions #
#---------------------------------------------------------------#``````

Expected Output

### Question 5

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Question 5
``````#-------------------------------------------------------------#
# Q: Find and Display the Perimeter & Area of the shape drawn #
#-------------------------------------------------------------#``````

Expected Output

# `Level 3`: Grade 7, 8

### Question 6

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Question 6
``````#--------------------------------------------#
# Q: Reflect the circle along the black line #
#--------------------------------------------#``````

Expected Output

### Question 7

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Question 7
``````#--------------------------------------#
# Q: Find the Area of the white region #
#--------------------------------------#

Both Triangles are EQUILATERAL.
Area should be correctly calculated even as the triangles overlap``````

Expected Output

# `Level 4`: Grade 9, 10

### Question 8

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Question 8
``````#-----------------------------------------------------------------------#
# Q: Find the equation of y	in terms of x, passing through all 3 points #
#-----------------------------------------------------------------------#

a = 0
b = 0
c = 0

y = a*x*x + b*x + c

Find the values of a, b, c for which (x1, y1), (x2, y2) and (x3, y3) all lie on the quadratic equation ax² + bx + c e``````

Expected Output