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as long as there is a right angle; the relationship remains the same

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yes the relationship will remain unchanged as a right angled triangle, the Pythagoras' Theorem, c^2 = b^2 + a^2

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Scaffolds to help your critique the other group's comment

# data[].attributes.subject
Scaffolds to help your critique the other group's comment

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Yes. The relationship will remain unchanged.
Reasons being:
a) There will always be a right-angled triangle and the formula is still applicable to it.
b)

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The relationship remains unchanged . The triangle is still a right angled triangle. The bottom of a semi-circle and the length of a square are straight lines.

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Grace Tan, Samantha Leng, Ang Weilun ,Jacob Tan 

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Grace Tan, Samantha Leng, Ang Weilun ,Jacob Tan 

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yes .  The relationship will still remain the same
a) the area of a and b still equal to area of c as the triangle is still right angled.

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(a) As long as the diameters of each semi-circle form a right -angled triangle, the square of hypotenuse is equal to the sum of the square of the remaining sides.

(b)  The length of the sides of the right-angled triangle remains the same although the squares are replaced with semi-circles.

e.g:

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Yes, the relationship will remain unchanged
-because they all have a constant variable of pie, thus it does not affect the answer.
-Although the formula to find the semi-circle is different from the square, the formula used is still constant among the three lines.

eg.
Line AB=3cm
Area of semicirlcle= 1/2 x pie x 1.5 x1.5 =1.125
Line CA= 4cm
Area of semi-circle=1/2 x 2 x2 x pie
= 2
Line BC= 5cm
Area of semi-circle=1/2 x 2.5 x 2.5 x pie
=3.125

1.125+2=3.125

# data[].attributes.headline
Grace Cheang, Rou Tong, Ethan, Elena , Ashley Foo

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Grace Cheang, Rou Tong, Ethan, Elena , Ashley Foo

# data[].attributes.body
Yes the relationship will remain the same.
Since the only thing that changed is the formula for the area of the sides, only the length changed, the relationship will still remain the same. And it will always be a right-angled triangle.
pie(r)^ only the changes

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(a) Yes, the relationship remains unchanged. Although the squares were changed to semi-circles,the triangle remained right-angled, so the Pythagoras' theorem still applies.
(b) it doesn't matter if the squares were changed to semi-circles, the triangle still has a right angle and a hypotenuse and the Pythagoras' theorem still implies.(a2 + b2 = c²)

# data[].attributes.body
Yes, it will remain unchanged as both the shape have the same right angle and lengths remain unchanged. Hence, the formula will still work on it. as long as the circumference of the semi-circle is the same as the length of the square.