Which term describes the type of graphic that remains crisp when scaled and uses mathematical equations to represent shapes?

Which term describes the type of graphic that remains crisp when scaled and uses mathematical equations to represent shapes?

• A. Raster graphic
• B. Bitmap graphic
• C. Vector graphic
• D. 3D graphic

Answer: (C)

This question is about how different graphic types handle resizing. The key idea is that a vector graphic is defined by mathematical paths—lines and curves—rather than by a grid of pixels. Because these shapes are math-based, you can scale a vector graphic to any size and its edges stay smooth and sharp. In contrast, raster or bitmap graphics are made up of pixels. When you enlarge them, the individual pixels become more visible, causing blur or jagged edges. Three-dimensional graphics involve depth and shading, but the defining feature asked about here is the ability to describe shapes with mathematical equations for scalable, crisp rendering, which is characteristic of vector graphics. This makes vector graphics ideal for logos and icons that need to be resized frequently.

This question is about how different graphic types handle resizing. The key idea is that a vector graphic is defined by mathematical paths—lines and curves—rather than by a grid of pixels. Because these shapes are math-based, you can scale a vector graphic to any size and its edges stay smooth and sharp.

In contrast, raster or bitmap graphics are made up of pixels. When you enlarge them, the individual pixels become more visible, causing blur or jagged edges. Three-dimensional graphics involve depth and shading, but the defining feature asked about here is the ability to describe shapes with mathematical equations for scalable, crisp rendering, which is characteristic of vector graphics. This makes vector graphics ideal for logos and icons that need to be resized frequently.