8x10
2006-08-10 05:16:21
·
answer #1
·
answered by David W 2
·
0⤊
1⤋
You can enlarge to almost any size. If you have Photoshop you can do the following:
1. Open the file
2. Select all
3. Copy the picture
4. Open a new blank image
5. resize this image to the size you want( keeping in mind you want to keep the proportions op your original and set the resolution to 300 dpi and resample setting to bicubic.
6. paste the picture onto this new blank image
7. for pc click (ctrl T) to free transform the image
8. Drag the corners of your pic into the corresponding corners of the new image file. When done press enter to apply the transformation
9. Flatten the image
10. Save as a new file
You will be surprised at the results.
You can make postersized prints this way or get crisp 50cm x 70 cm prints from a lab.
2006-08-10 18:37:53
·
answer #2
·
answered by Lourens O 2
·
1⤊
0⤋
You could go up to 30x40" according to most camera manufacturers, but it depends on your eye. I'd personally say something more in the 11x17" or 20x30" range would be your max. While you will see some blurry / pixelation at that size close up, you won't be viewing a picture that big very close up anyway. It will really come down to the quality of the picture taken (correct exposure, focus, lighting, etc.) and how picky you are about what the enlargement looks like.
2006-08-10 05:25:41
·
answer #3
·
answered by snwbrder0721 2
·
1⤊
0⤋
with 6 mega pixels, you should be able to get a sharp 8 by 10, assuming of course that the original is crisp. But, good photos are only as good as the printer. Sometimes the photo is good, but the printer isn't up to the task, especially if it is operating with only 6 colors.
2006-08-10 05:19:55
·
answer #4
·
answered by chris 5
·
0⤊
1⤋
My old Fuji S2 was 6mp and I could easily get a 20x30 print with no issues. Once you get higher, you will notice some blurryness.
However, once I was able to print a 30x40 but it required a lot of work on my end to get rid of the digital noise and sharpent the image.
2006-08-10 05:31:42
·
answer #5
·
answered by Ipshwitz 5
·
0⤊
0⤋