Tuesday, September 29, 2009

Luiza

You only need to describe your solution for the problem. It's impossible for you to list all the possible solutions, once there are infinite of them.
Hope to have helped you.
Mrs. Saatkamp

Monday, September 28, 2009

question

Ms. Saatkamp, I have the same doubt Luiza has. Can you please explain to me?
Dear Mrs. Saatkamp,
I had some issues with number 2 of your project. Do you want us to describe all the possible steps to reach image 2 or do we have to describe only the steps that we used?

Wednesday, September 23, 2009

I understood it now Ms. Saatkamp, thank you very much

Tuesday, September 22, 2009

Renata

Let me see if I understood you: are you asking, if two figures can reflect without having one of the axes as their line of reflection (their mirror)? If this is your question, yes they can. Just make sure you have a reflection line as their "mirror". This line can be located anywhere in the coordinate plane.
I hope to have helped you.
If you have any other question, just ask me.
Mrs. Saatkamp

question

Ms. Saatkamp, can two figures mirror each other (reflection) based on something that is not one of the axis?

Friday, September 18, 2009

Challenge 2

The activity of challenge 2 can be found in the project link.

You will solve it individually in a word document (hand in a hard copy of it).

Make sure to copy the questions and solve them , including the diagrams done at geogebra.

The work is individual and deadline is September 28th.

Make sure to use the blog to ask any questions you may have.
I'll check it constantly in order to asnwer any question you do.

Tuesday, September 15, 2009

question

Mrs. Saatkamp, since we're already proving our conjecture in number 4, we don't have to give an example to prove it in number 3 too, right?

Saturday, September 12, 2009

Mrs. Saatkamp, how are we supposed to answer question no. 4?

Wednesday, September 2, 2009

Mrs. Saatkamp, how exactly is our conjecture supposed to relate the segments and the medians of the triangle? could it be through the pythagorean theorem?

Tuesday, September 1, 2009

Challenge 1

The activity of challenge 1 can be found in the project link.

You will solve it individually in a word document (hand in a hard copy of it). Make sure to copy the questions and solve them , including the diagrams done at geogebra.

The work is individual and deadline is September 15th.

Make sure to use the blog to ask any questions you may have. I'll check it constantly in order to asnwer any question you do.