Lesson 3.1.2.4.2
3.1.2.4.2 Examples: Ponzo, Muller-Lyer, Rubin's vase, Ames Room, Kanizsa triangle, Necker cube Quiz: AQA Psychology, Unit 2
20 questions
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Lesson 3.1.2.4.2, Examples: Ponzo, Muller-Lyer, Rubin's vase, Ames Room, Kanizsa triangle, Necker cube: 20 multiple choice questions for the AQA GCSE Psychology (8182), Unit 2: Perception, written with Revision Ninja.
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The 20 questions
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Which illusion uses two equal horizontal lines placed between a pair of converging lines?
- The Kanizsa triangle, in which a triangle appears to have edges that are not actually drawn
- The Ponzo illusion, in which the upper line looks longer than the lower line
- The Necker cube, in which a line drawing can be seen in two different orientations
- The Müller-Lyer illusion, in which two lines with arrow fins look different in their lengths
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Which illusion uses two lines with arrow-like fins at their ends?
- The Müller-Lyer illusion, in which the lines look different in length although they are equal
- The Ponzo illusion, in which two equal lines between converging lines look different in length
- The Ames room, in which a distorted room makes people look different sizes to the viewer
- The Rubin's vase, in which a figure can be seen as a vase or as two faces in the same image
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Which picture shows figure and ground that can be swapped by the viewer?
- The Müller-Lyer illusion, where two lines with arrow fins look different in length to viewers
- Rubin's vase, where the viewer can see a vase or two faces facing each other
- The Ponzo illusion, where two horizontal lines between converging lines look different
- The Kanizsa triangle, where three pac-man shapes give the impression of a white triangle
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Which illusion shows three pac-man shapes that create the impression of a white triangle with no edges drawn?
- The Ames room, which looks like a rectangle from one viewpoint though it is distorted
- The Necker cube, which can be seen as two different wire-frame cubes in the same drawing
- The Müller-Lyer illusion, which makes two lines with fins look different in length
- The Kanizsa triangle, which the brain fills in with illusory edges
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Which example is a wire-frame drawing that can be seen in two orientations?
- The Kanizsa triangle, in which a white triangle appears with edges that are not drawn in the image
- The Ames room, in which a distorted room looks rectangular to a viewer through a peephole
- The Ponzo illusion, in which two equal lines between converging lines look different in length
- The Necker cube, which can seem to flip between two different 3D positions
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Why does the Ames room look normal to a viewer through a peephole?
- Because the room is built as a distorted shape, but the viewer assumes it is a normal rectangular room
- Because the room is built as a normal rectangle, but the viewer's eyes see it as distorted
- Because the room is lit so brightly that the viewer cannot see the walls and corners clearly
- Because the room is so small that the viewer's sensory store cannot hold the whole of it
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In the Ames room, two people of the same height look very different in size. What explains this?
- The room's distorted corners make the viewer misread the depth cues, so one person looks much larger
- The two people are rehearsed differently by the viewer, so one of them is recalled as the larger
- The two people are stored in different stores of memory, so one of them is remembered as bigger
- The two people are coded differently in the sensory store, so one of them looks larger to the viewer
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What is the main feature of the Kanizsa triangle that makes it an example of fiction?
- The triangle is coloured in a way that matches the viewer's expectation of what a triangle looks like
- The triangle's edges are drawn in full, so the viewer simply copies them into memory accurately
- The triangle's edges are created by the brain, even though the image does not contain them
- The triangle is hidden behind other shapes, so the viewer must guess its position in the picture
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Which pair of illusions is explained by misreading depth cues?
- Ponzo and Ames room
- Rubin's vase and Kanizsa triangle
- Necker cube and Rubin's vase
- Kanizsa triangle and Necker cube
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Which pair of illusions is best explained by ambiguity?
- Necker cube and Rubin's vase
- Ponzo and Müller-Lyer
- Müller-Lyer and Ames room
- Ames room and Kanizsa triangle
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A viewer sees a drawing as either a vase or two faces, and can switch between them. Which example is this?
- Rubin's vase, an ambiguous figure with figure and ground reversing
- The Müller-Lyer illusion, where two lines with arrow fins look different in length to viewers
- The Ponzo illusion, where two horizontal lines between converging lines look different in length
- The Kanizsa triangle, where a triangle appears to have edges that are not drawn in the picture
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Which example is most closely linked to size constancy and the misapplied depth cues?
- The Kanizsa triangle, where the brain fills in edges that are not drawn in the picture
- The Ponzo illusion, where the upper line looks longer because it is judged to be further away
- Rubin's vase, where figure and ground swap so the viewer sees a vase or two faces
- The Necker cube, where the drawing can be seen as two different orientations by the viewer
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Which example uses a distorted room to show how assumptions about shape can mislead perception?
- The Kanizsa triangle, where three pac-man shapes lead the brain to fill in a triangle
- The Necker cube, where the wire-frame drawing can be seen in two different orientations
- The Müller-Lyer illusion, where the fins at the end of the lines make them look different
- The Ames room, where people at different corners look different sizes through a peephole
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Which illusion is best described as one where the brain creates a shape that is not present in the image?
- The Kanizsa triangle, whose illusory contours are created by the brain
- The Müller-Lyer illusion, whose fins make two equal lines look different in length
- The Rubin's vase, whose figure and ground can swap so the viewer sees two faces
- The Necker cube, whose drawing can be seen as two different orientations by the viewer
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Which pair of examples is most closely matched with the explanation of misread depth cues in the specification?
- Rubin's vase and Kanizsa triangle
- Kanizsa triangle and Necker cube
- Necker cube and Rubin's vase
- Müller-Lyer and Ponzo
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Why might the Müller-Lyer illusion persist even when the viewer knows the lines are equal?
- Because the viewer has stored the lines in the sensory store, which keeps their lengths for ever
- Because the viewer's eyes cannot measure lines accurately at any distance from the drawing
- Because the perception of the fins as depth cues is automatic, so knowing the facts does not stop the effect
- Because the viewer is rehearsing the lines in the short-term store, which makes them look different
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A teacher shows a drawing where the same ambiguous shape flips between two objects. Which example is shown?
- The Kanizsa triangle, where the brain creates edges of a triangle that are not drawn
- The Ponzo illusion, where the upper of two equal lines looks longer than the lower line
- The Ames room, where the people at the corners look different sizes through a peephole
- The Necker cube, where a wire-frame drawing can be seen in two different orientations
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Which illusion would best be used to show the effect of linear perspective on judgement of length?
- The Necker cube, because the wire-frame drawing can be seen as two different 3D orientations
- The Kanizsa triangle, because the brain fills in a triangle with edges that are not drawn
- The Rubin's vase, because the figure can swap with the ground in the picture shown to viewers
- The Ponzo illusion, because converging lines make the upper of two equal lines look longer
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Which example would show that the brain can fill in a shape that is not drawn?
- The Necker cube, in which a wire-frame drawing can be seen in two different orientations
- The Ponzo illusion, in which the upper of two equal lines looks longer than the lower line
- The Kanizsa triangle, in which the brain creates the edges of a triangle from pac-man shapes
- The Ames room, in which a distorted room looks rectangular through a peephole to the viewer
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In the Ames room, what does the viewer see through the peephole?
- A distorted room that looks normal, because the viewer assumes it has a regular rectangular shape
- A room with no depth cues at all, so that every object in it looks the same size to the viewer
- A normal room that looks distorted, because the viewer's eyes are affected by the peephole itself
- A room that changes shape as the viewer moves closer to the peephole in the wall of the room
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