Which statement about vector graphics is true?

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Multiple Choice

Which statement about vector graphics is true?

Explanation:
Vector graphics are described by mathematical instructions for shapes and paths. Because of these equations, they are scalable to any size without losing crispness or clarity, since resizing recalculates the shapes rather than enlarging pixels. This makes the statement about being created with mathematical calculations and being resizable without loss of quality true. In contrast, raster graphics are built from pixels and can become blurry or jagged when enlarged, and they require a bitmap to display. Additionally, vector artwork remains editable by adjusting the paths and anchor points, so the idea that it cannot be edited is not accurate. This combination—mathematical description, scalable without quality loss, and easy editing—defines why vector graphics behave the way they do and why this statement is correct.

Vector graphics are described by mathematical instructions for shapes and paths. Because of these equations, they are scalable to any size without losing crispness or clarity, since resizing recalculates the shapes rather than enlarging pixels. This makes the statement about being created with mathematical calculations and being resizable without loss of quality true. In contrast, raster graphics are built from pixels and can become blurry or jagged when enlarged, and they require a bitmap to display. Additionally, vector artwork remains editable by adjusting the paths and anchor points, so the idea that it cannot be edited is not accurate. This combination—mathematical description, scalable without quality loss, and easy editing—defines why vector graphics behave the way they do and why this statement is correct.

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