2D Pythagoras' Theorem discussion 2018 by msdiyanah

ndiyanahm — 2018-07-24 00:24:29 UTC

After watching the video posted here, post your answers to the following questions:

ndiyanahm — 2018-07-24 00:24:29 UTC

1. How are the areas of the three squares related?
2. How are the lengths of the triangle related to the areas of the squares?
3. Would the demonstration work if:
i) The size of the right-angled triangle was changed?
ii) The angles of the triangle were changed?
iii) The shapes attached to the triangle were rectangles instead of squares?

Jaslyn

jaslyn_teo_xin_wei — 2018-07-24 04:36:32 UTC

Q1: The 2 other small squares is equals to the largest square when added together.
Q2: each length of each square is equal to at least one side of the triangle
Q3: i) Yes
ii) Yes . In this experiment, it is mainly focused on the shape and area. So when the angle is changed ,it does not affect the experiment.
iii) Yes. The area might not change even if the shape changes. So it does not affect the experiment.

SAMUEL AND PRAJ

2018-07-24 04:36:34 UTC

1.The Smaller squares add up to the bigger squares
2.The Length Of The Sides of triangles is the length of the squares and when the lengths are squared , the area of the squares can be found..
3.i)The length of the Sides of the triangle will still be the length of the squares..
ii)

AVRYL, DINA

2018-07-24 04:36:36 UTC

1. the area of two of the small squares add up to the big square.
2. the different lengths of the triangle is equal to the length of the squares.
3.
i) no
ii) no
iii) yes

Lisah & Liana

2018-07-24 04:36:38 UTC

1. The areas of both the smaller squares add up to make the area of the bigger square.
2. The lengths of the triangle is equivalent to the lengths of the squares.
3.
i) The demonstration will not work as the lengths of the triangle will be larger than the lengths of the squares.
ii) The demonstration still won't work as the different angles of the triangle can affect the lengths of the triangle's sides.
iii) The demonstration can still work, but they will have to be attached to the triangle by their breadths

Jing Xuan

2018-07-24 04:36:41 UTC

1.The area of the two small squares is equal to the big square when added up together.
2. Each side of the square is equal to each side of the triangle
3.(i)Yes.
(ii)No. Different angles of the triangle can affect the length of the square as it is different
(iii)Yes

Simkee and Syamirah

teoh_sim_kee — 2018-07-24 04:36:44 UTC

1. The area of the small and medium square added up is equivalent to the big square.
2. the opposite side of the right angle is equal to the sum of the squares of the other two sides.
3. i) No
ii) No
iii) No

Tye zheng xuan, loga, Angie

shawntye007 — 2018-07-24 04:36:54 UTC

Q1 The two smallest squares combined together will add up to the biggest square.
Q2 Each length of the triangle is the same as the length of the squares.
Q3 (i) No.It would affect the length of the square
(ii)No.It affects the size and position of the squares.
(iii) Yes it will work

Jans & Erika

2018-07-24 04:36:57 UTC

1. The area of the small square and medium square added up is equal to the area of the biggest square.
2. The length of the triangle is the same as the length of the squares which will give us the area of the square.
3i. Yes, as every side of the triangle would be longer and still be equivalent to the biggest square.
3ii. No. When all the angles of the triangle are changed, the length of each square will be different and will not add up to the length of the largest square.
3iii. Yes. As long as the lengths of the two smaller rectangles add up to the length of the largest rectangle.

Nira,Daniel,Kai liang

2018-07-24 04:37:24 UTC

j1)The two small squares areas add up to the big square.

2)the length of the triangles the length of  the squares. 3)I)yes

valerie fatin and nisha

2018-07-24 04:39:13 UTC

1. the area of both the small squares add us to the big square.
2: each length of each square is equal
3.(i) no
(ii) no
(iii) yes

Dhanu, Moran and Yuna

dhanushree — 2018-07-24 04:44:00 UTC

1. The area of the two smaller squares is equal to the area of the largest square.
2.The length of the squares equals to the length of the side of the triangle .
3i) Yes. The demonstration will work
ii) No. The demonstration won't work.
3iii) Yes. The demonstration will still work.

Aloysius, edry, matin

2018-07-24 04:45:09 UTC

1)The area of the two small squares when added up is equivalent to the big square
2)The side of the square is the same as the triangle.
3)yes

Ashlee, Glenda, Pierre

2018-07-24 04:46:25 UTC

1. The area of the 2 small squares is equal to the large square
2. The length of the sides of the triangle are equal to the length of the square which means when the length is squares, we can find the area
3i. yes
3ii. no
3iii. no

2018-07-24 04:52:06 UTC

(iii) yes