1 / 20

What Do You See?

What Do You See?. AND MATH By Natalie Farthing. Standards. M4M2. Students will understand the concept of angles and how to measure them . a. Use tools, such as a protractor or angle ruler, and other methods such as paper folding, drawing a diagonal in a square, to measure angles.

abner
Download Presentation

What Do You See?

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. What Do You See? AND MATH By Natalie Farthing

  2. Standards • M4M2. Students will understand the concept of angles and how to measure them. • a. Use tools, such as a protractor or angle ruler, and other methods such as paper folding, drawing a diagonal in a square, to measure angles. • b. Understand the meaning and measure of a half rotation (180°) and a full rotation (360°). • M4G1. Students will define and identify the characteristics of geometric figures through examination and construction. • a. Examine and compare angles in order to classify and identify triangles by their angles. • b. Describe parallel and perpendicular lines in plane geometric figures. • c. Examine and classify quadrilaterals (including parallelograms, squares, rectangles, trapezoids, and rhombi) by their properties. • d. Compare and contrast the relationships among quadrilaterals. • M4P4. Students will make connections among mathematical ideas and to other disciplines. • a. Recognize and use connections among mathematical ideas. • b. Understand how mathematical ideas interconnect and build on one another to produce a coherent whole. • c. Recognize and apply mathematics in contexts outside of mathematics.

  3. What are illusions? • Illusions trick us into perceiving something differently than it actually exists, so what we see does not correspond to physical reality. • Research scientists must be sure that the results of their work are not "illusory" in nature. They need to accurately report what "is," rather than their general "impression" of "what is." So, many times a scientist will repeat an experiment many times, or in different laboratories, to ensure that their results were valid. Science is only "good science" when anyone can repeat the experiment and get the same results.

  4. What Do You See Below? This one is quite tricky! The word TEACH reflects as LEARN

  5. Which Direction? Which direction is the dot moving? (Use the math term we learned this week) Pink/Green Dot

  6. Count The Black Dots

  7. Are The Lines Parallel? Are the horizontal lines parallel, or do they slope? Hering's Illusions

  8. Two Faces or One Face?

  9. Up or Down? Is the book face-down? Or face-up?

  10. Which is Tallest? Which of the figures in the picture do you think would measure the tallest with a ruler? Don't measure -- just guess! terror sub

  11. What Do You See? Frazier's Sprial

  12. What Do You See? Which of the MIDDLE circles looks bigger, the one on the left, or the one on the right?

  13. Parallel?

  14. Which Is Longer? Muller-Lyer

  15. Faces or Vase?

  16. Which Way Is It Rotating?

  17. Look at the middle column...where does it end? • Draw this Illusion (may have to minimize ppt)

  18. Stare at the Reversing Staircase Illusion until it changes to a different staircase

  19. Additional Optical Illusions and Brain Teasers Optical Illusions Brain teasers • Freeze Rotation • Rotating Faces • Spinning Silhouette • Turning the Tables • Triangle Puzzle • FLIP • E-Chalk

More Related