Search results
Results from the WOW.Com Content Network
Aspect ratio (image) The aspect ratio of an image is the ratio of its width to its height. It is expressed as two numbers separated by a colon, width:height. Common aspect ratios are 1.85:1 and 2.40:1 in cinematography, 4:3 and 16:9 in television, and 3:2 in still photography .
While the red inner part has a ratio of exactly 4:3 (0.75), [66] the complete flag has an irrational aspect ratio of approximately 1.21901:1 due to the blue border. [Note 3] [67] Netherlands. 2:3 (1.5 ) [68] Compare to the flag of Luxembourg. Flag ratio not explicitly specified in law, but set by convention.
The difference is that whilst D1 has a 4:3 aspect ratio 960H has a 16:9 widescreen aspect ratio. The extra pixels are used to form the increased area to the sides of the D1 image. The pixel density of 960H is identical to standard D1 resolution so it does not give any improvement in image quality, merely a wider aspect ratio.
The aspect ratio is most often expressed as two integer numbers separated by a colon (x:y), less commonly as a simple or decimal fraction. The values x and y do not represent actual widths and heights but, rather, the proportion between width and height. As an example, 8:5, 16:10, 1.6:1, and 1.6 are all ways of representing the same aspect ...
1:5: 60.96 mm Large scale radio-controlled cars: 1:4.5 Sybarite (fashion doll) 1:4: 3 in: 76.20 mm Radio-controlled cars, ridable miniature railways, steamrollers, traction engines, plastic model engines, larger 18-inch [457 mm] collectible fashion dolls, pocketbike racing, Minibike, Mini chopper, Midget car racing, Quarter Midget racing: 1:3: ...
In mathematics, a ratio ( / ˈreɪʃ ( i) oʊ /) shows how many times one number contains another. For example, if there are eight oranges and six lemons in a bowl of fruit, then the ratio of oranges to lemons is eight to six (that is, 8:6, which is equivalent to the ratio 4:3). Similarly, the ratio of lemons to oranges is 6:8 (or 3:4) and the ...
The scrapping of existing or planned capital ships to give a 5:5:3:1.67:1.67 ratio of tonnage with respect to Britain, the United States, Japan, France and Italy respectively. Ongoing limits of both capital ship tonnage and the tonnage of secondary vessels with the 5:5:3 ratio.
This is a triangle whose three angles are in the ratio 1 : 2 : 3 and respectively measure 30° ( π / 6 ), 60° ( π / 3 ), and 90° ( π / 2 ). The sides are in the ratio 1 : √ 3 : 2. The proof of this fact is clear using trigonometry. The geometric proof is: