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Q. How to calculate Colour Depth?
Colour Depth (or number of Colour Planes) is number of bits assigned to every pixel to code colour information in it. These are also known as Colour Planes since every bit of a pixel represents a particular colour and the bit at same position on each pixel represents same colour. Therefore the bits at same position can be thought of as creating a plane of a particular colour shade and these planes piled on top of each other give final colour at every point. So if every pixel is defined by 3 bits one each for red, green and blue colour then there are 3 Colour Planes (one each for red, green and blue) and 6 colour planes if there are 6 bits - see Figure below.
In the data parallel model, many of the parallel work focus on performing operations on a data set. The data set is usually organized into a common structure, such as an array or a
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Reduce the following equation using k-map Y = BC‾D‾ + A‾BC‾D + ABC‾D + A‾BCD + ABCD Ans. Multiplying the first term with (A+A') Y = A'BC'D' + ABC'D' + A'BC'D + ABC'D + A'BCD + A
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The largest and the second largest number from a set of n distinct numbers can be found in O (n)
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