• edited by
14,039 views
24 24 votes

A graphics card has on board memory of $1$ MB. Which of the following modes can the card not support?

  1. $1600 \times 400$ resolution with $256$ colors on a $17$ inch monitor
  2. $1600 \times 400$ resolution with $16$ million colors on a $14$ inch monitor
  3. $800 \times 400$ resolution with $16$ million colors on a $17$ inch monitor
  4. $800 \times 800$ resolution with $256$ colors on a $14$ inch monitor

1 Answer

Best answer
38 38 votes
Just measure the memory required for the given resolution. The screen size has nothing to do with the memory required and is given just for the sake of it. Each pixel is represented using a color. So, we need to find the number of pixels and multiply by the amount of storage required for color.

A. 256 colors means 8 bits for color representation meaning 1 byte. So, 1600 * 400 resolution requires 640 kB. We have 1 MB, so fine.

B. 16 million colors require 24 bits or 3 bytes. So, 1600 * 400 resolution requires 640 k * 3 = 1920 kB which is over our on board memory. So, not possible.

C. Again 3 bytes for a color. 800 * 400 resolution requires 320 k * 3 = 960 kB which is fine as we have 1 MB on board.

D. 256 colors require 1 byte. 800 * 800 resolution requires 640 k * 1 = 640 kB which is again fine.

So, answer is B.
• selected by
Answer:
Position:
Show:

Related questions

51 51 votes
8 answers 8 answers
18.2k
18.2k views
Kathleen asked Sep 14, 2014
18,218 views
A multiset is an unordered collection of elements where elements may repeat any number of times. The size of a multiset is the number of elements in it, counting repetiti...
5 5 votes
2 answers 2 answers
3.1k
3.1k views
Kathleen asked Sep 14, 2014
3,071 views
X, Y and Z are closed intervals of unit length on the real line. The overlap of X and Y is half a unit. The overlap of Y and Z is also half a unit. Let the overlap of X a...
3 3 votes
2 2 answers
6.7k
6.7k views
Arjun asked Apr 22, 2018
6,675 views
Perform window to viewport transformation for the point (20,15). Assume that $(X_{wmin}\ ,Y_{wmin} )$ is $(0,0)$ ; $(X_{wmax}\ ,Y_{wmax} )$ is $(100,100)$ ; $(X_{vmin}\ ,...
1 1 vote
1 1 answer
2.8k
2.8k views
Misbah Ghaya asked Jul 25, 2016
2,766 views
Which of the following categories of languages do not refer to animation languages ?Graphical languagesGeneral-purpose languages Linear-list notationsNone of the above