25 pt is equal to 33.3333 pixels.
Table of Contents
The conversion from points (pt) to pixels (px) depends on the resolution setting, usually 96 dpi is used for screens. Since 1 pt is defined as 1/72 of an inch, and 1 inch equals 96 pixels, multiplying 25 pt by 96/72 gives the pixel value.
Conversion Tool
Result in pixels:
Conversion Formula
The formula to convert points to pixels is:
pixels = points × (96 / 72)
Points are a physical measurement unit where 1 point equals 1/72 of an inch. Pixels are screen units based on the device resolution. The 96 in the formula is the typical screen dots per inch (dpi), so multiplying the points by 96/72 converts the measurement from inches to pixels.
For example, converting 25 pt to pixels:
- 25 pt × (96 / 72) = 25 × 1.3333…
- = 33.3333 pixels
Conversion Example
- 12 pt to pixels:
- Multiply 12 by 96/72
- 12 × 1.3333 = 16 pixels
- 18 pt to pixels:
- 18 × 96/72
- 18 × 1.3333 = 24 pixels
- 30 pt to pixels:
- 30 × 96/72
- 30 × 1.3333 = 40 pixels
- 5 pt to pixels:
- 5 × 96/72
- 5 × 1.3333 = 6.6667 pixels
- 40 pt to pixels:
- 40 × 96/72
- 40 × 1.3333 = 53.3333 pixels
Conversion Chart
| Points (pt) | Pixels (px) |
|---|---|
| 0.0 | 0.0000 |
| 5.0 | 6.6667 |
| 10.0 | 13.3333 |
| 15.0 | 20.0000 |
| 20.0 | 26.6667 |
| 25.0 | 33.3333 |
| 30.0 | 40.0000 |
| 35.0 | 46.6667 |
| 40.0 | 53.3333 |
| 45.0 | 60.0000 |
| 50.0 | 66.6667 |
The chart shows points values on left with the corresponding pixels on right. To find pixels, look up the point value and read across. For values not on the chart, apply the formula or use the conversion tool above.
Related Conversion Questions
- How many pixels are in 25 pt on a 96 dpi screen?
- What is the pixel equivalent of 25 points in web design?
- Is 25 pt bigger or smaller than 33 pixels?
- How do I convert 25 pt font size to pixels in CSS?
- Why does 25 pt equal 33.3333 pixels and not a whole number?
- Does the 25 pt to pixel conversion change with different screen resolutions?
- What formula do I use to change 25 pt into pixels for digital displays?
Conversion Definitions
pt (point): A point is a unit of length in typography equal to 1/72 of an inch, used to measure font sizes and spacing in print and digital media. It provides a consistent scale across devices, based on physical dimensions rather than pixels or screen resolution.
pixels: Pixels are the smallest individual units of a digital image or display, representing color and brightness information. Pixels form the screen grid, and their size depends on the device’s resolution (dpi or ppi), affecting how images and text appear visually.
Conversion FAQs
Why does the conversion from pt to pixels use 96 dpi?
The 96 dpi standard comes from common display resolutions in Windows and other systems. It assumes 96 pixels equal one inch on the screen. Since points are 1/72 inch, 96 dpi allows a simple formula to convert points to pixels. Different devices with other dpi values will change this conversion.
Can the pt to pixel conversion vary by device?
Yes, the conversion depends on the screen’s pixel density. High-resolution devices like retina displays have more pixels per inch, so 25 pt may render differently if the system scales pixels. The formula using 96 dpi is a baseline for standard screens.
Why doesn’t 25 pt convert to a whole number of pixels?
Because the conversion factor 96/72 equals approximately 1.3333, multiplying 25 by this results in 33.3333 pixels. Points measure physical length, while pixels depend on screen resolution, so fractional pixel values happen but are usually rounded for display.
Is converting 25 pt to pixels necessary for web design?
Yes, because CSS and screens use pixels for sizing, while print designers use points. Converting ensures consistency in appearance between print and digital. Fonts specified in pt need to be converted to pixels for accurate rendering in browsers.
How accurate is the pt to pixel conversion?
The conversion is accurate when using the standard 96 dpi setting. However, due to different screen resolutions and user settings like zoom or scaling, the visual size may vary slightly in practice. The formula provides a reliable estimate for most cases.