Question

Помогите пожалуйста ( Палитра изображение состоит из 512 цветов. Сколько бит потребуется для кодирования одного цвета ?

Answer 1

$N = 2^{i}$
$i = 2^{9}$
$2^{9} = 512$
Ответ: 9 бит.

Answer 2

Calculating the Number of Bits Required to Encode One Color in a 512-Color Image

To calculate the number of bits required to encode one color in a 512-color image, we can use the formula:

N = 2^i

Where: - N = Number of colors - i = Number of bits

Using the given information, we can calculate the number of bits required.

Calculation

The given image consists of 512 colors. To calculate the number of bits required to encode one color, we can use the formula:

N = 2^i

Given: N = 512

Using the formula: 512 = 2^i

Solving for i: i = log2(512) i = 9

So, 9 bits are required to encode one color in a 512-color image.

Conclusion

Therefore, to encode one color in a 512-color image, 9 bits are required.