REA's Algebra and Trigonometry tremendous Review
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Additional resources for Algebra and Trigonometry Super Review (2nd Edition) (Super Reviews Study Guides)
Find the signatures of these patterns. Cal (b) Ccl Ce) (fl 47 Exercises Check your answers. J~ ,,.... ~ _1 , ~ ~ ~.... \ Li\~, ,. , ,,,-~~v ~ ,'&,~ ~ ~ \ [\ ~ ~~ . ,, (\'~'' (a) 632 *X (el (f) 48 3. The Magic Theorem 4. Even more! -- ~~ •di• ~ (el (f) 49 Exercises Check your answers.
What we are studying here are the symmetries relating each motif to each other motif in the pattern. Describing Kaleidoscopes 17 Describing Kaleidoscopes Patterns whose symmetries are defined by reflections are called kaleidoscopic because of their similarity to the patterns seen in kaleidoscopes. They are classified by the way their lines of mirror symmetry intersect. 3 there are three particularly interesting kinds of point , one where six mirrors meet , one where three mirrors meet , and one where two mirrors meet.
Seen on the new section o f the Frist Student Center Exercises 43 Check your answers. ,,. ; ~-'rO · ~ · ti. o~ ' ·""-·''·''·'-1"-w-- ~;.. (el Spiral bond has type 2222 (f) Zigzag running bond has type 22 * (g) Old Frist bond has type 22* (h) New Frist bond also has type 22* 44 3. The Magic Theorem 2. The placement of the dots changes the symmetry types of these patterns. Identify them. (el (f) Exercises 45 Check your answers. I ~~ 2 *22 (cl *X (d) 0 (el 2222 (f) 22 * 3. The Magic Theorem 46 3. Find the signatures of these patterns.