-Hey I know this is my fourth time posting this but, I have figured a lot on my own. But I have no idea what to do for the "Analyze it" questions.

Semester A Unit 4 Lesson 5:
Cool Crafts Portfolio Template

Choose a room you would like to decorate:
_My Bed room___________________________
Measure the length of one wall in inches: ___72_______________________

2. Choose a size of paper to use.
*I recommend just using a standard 8.5 inch by 11 inch piece of paper. Then fold it diagonally and cut it to make a square.

*Once you cut off the bottom portion of the rectangular, the sides of the square will each be 8.5 inches. If you would like, you can cut 0.5 inch off the top of the square and 0.5 off the right side of the square to make it 8 inches by 8 inches. That is optional.

3. Cut the square in half along the diagonal to form two paper triangles. These will be your pennant flags.

4. Measure the diagonal of the triangle: Use the Pythagorean Theorem ( a^2+b^2=c^2) to determine the length of the diagonal (hypotenuse):

A2 + B2 = C2
122 + 122 = 24
24 + 24 = 72

*Your actual measurement and your Pythagorean Theorem answer should be the same or very similar.

5. Divide the actual length of the room (measurement from Step 1), by the length of the hypotenuse:
72 x 4 = 288
288 / 72 = 4

*That is how many triangles you will need to create your “string of pennant flags”.
How many flags will you need to cover the entire length of the wall? 288


Analyze It Questions:
Why might your measurement of the diagonal’s length be different than the length you found using the Pythagorean Theorem?

Your measurement of the diagonal’s length might be off track, but my measurements were fine so I am on the right track.

Why do you have to use estimation to find the number of triangles you need for the string?

Is this all right?

no she is incorrect or at least will not receive a 100

You have to use estimation to find the number of triangles you need for the string because the length of the diagonal is an approximation obtained through the Pythagorean Theorem. Since the room's actual length is divided by the approximate length of the diagonal, the resulting number of triangles may not be a whole number. Estimation allows for rounding up or down to the nearest whole number to determine the number of triangles needed to cover the entire length of the wall.

To find the number of triangles needed for the string, you need to divide the actual length of the room by the length of the hypotenuse of one triangle. Estimation is used in this process because the actual length of the room may not perfectly align with the calculated hypotenuse length. Estimation allows for a close approximation of the number of triangles needed, even if the measurements are slightly different. By rounding off the quotient, you can determine a whole number that represents the number of triangles required to cover the entire length of the wall.