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Rotate △ABC 90 degrees (counterclockwise)

  1. Before: A (1, 1) B (2, 4) C (4, 2) D (3, 1) E (2, 2) After: A' (-2, 3) B' (-5, 4) C' (-3, 6) D' (-2, 5) E' (-3, 4) Translate by
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  2. rotate (–4,0), (–4,4), (–2, 6), (0,4), and (0,0) 180 degrees counterclockwise.
    1. answers icon 1 answer
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  3. Rotate the cornets 90 degrees counterclockwise; (1,-1) (1,-3) (3,-2)
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  4. Vector A has the magnitude of 12 m and is angled 60 degrees counterclockwise from the positive direction of the x axis of an xy
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    2. Jamie asked by Jamie
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  5. Rotate (-4, -6) on geometric figure 180 degrees counterclockwise what is new point
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  6. Rotate △ABC A = (5,-1) B = (5,-9) C = (2,-7) 90 degrees (counterclockwise) about the origin to create △A′B′C′ . What
    1. answers icon 5 answers
    2. views icon 40 views
  7. What is the new point when you rotate a geometric figure with 0.5, 8 270 degrees counterclockwise about the origin
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    2. Bob asked by Bob
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  8. what is the new point when you rotate a geometric figure with (5, 8) 270 degrees counterclockwise about the origin?
    1. answers icon 7 answers
    2. no one asked by no one
    3. views icon 224 views
  9. a = 5, -1b = 5, -9 c = 2, -7 Rotate △ABC 90 degrees (counterclockwise) about the origin to create △A′B′C′ . What are
    1. answers icon 5 answers
    2. v asked by v
    3. views icon 47 views
  10. Rotate △ABC a(5,-1) b(5,-9) c(2,-7)90 degrees (counterclockwise) about the origin to create △A′B′C′ . What are the
    1. answers icon 1 answer
    2. views icon 24 views