Where is Waldo? What is Waldo's heading? What is Waldo's xcor? What is Waldo's ycor? SHOW ALL OF YOUR WORK!
Study the many example problems carefully.
SOH, CAW, TOA - Sine, Cosine, Tangent.
Opposite, Adjacent, Hypotenuse.
Look at all SIDES of the problem.
Approach a problem from many angles! :-) Right?
Where is Waldo? What is the xcor? What is the ycor? SHOW ALL OF YOUR WORK!
Note: only the first page, #1, where the turtles went a total distance of 2 + 3 + 2 = 7 was done in class.
Then each student typed in the NetLOGO code to see if their prediction of the output matches what the actual output was.
Did the 8 turtles form a perfect circle?
Where were your ODD turtles at? Where is turtle #1, WHO number 1, first ODD turtle?
Did you draw the ODD turtles at about the right location?
NOTE: VERY FEW STUDENTS GET THIS RIGHT UNTIL the 2nd half of the SEMESTER! So, no worries! :-)
Each slice of pie was 45 degrees. 360 divided by 8 = 45. 8 turtles. cro 8.
fd 2 with pen up, fd 3 with pen down, fd 2 with pen up again.
Problem: Where is turtle #1, the first odd turtle?
Type in and try out the code from the problem #1 of the old SHOW THE NetLOGO OUTPUT exercise.
What is the square root of (3 squared plus 4 squared)? 2 2 2 Why do odd turtles travel FD square root of 128? 5 = 3 + 4 If EVEN turtles travel FD 8, and if 2 2 2 8 = 64 and 8 + 8 = 128 ... What is the square root of 9 + 16? What is the square root of 25? The square root of 25 is 5, which is the length of the hypotenuse if one leg has side length 3 and the other leg has side length 4, then the hyp has a length of 5. Which side are you on? Tri it out.
Test ONE is Tuesday, March 10th.