With 24 bits, how many different color possibilities are there per pixel?(1 point)

Question

Responses

16
16

24
24

576
576

16,000,000
16,000,000
Question 2
If 0101 1010 represents the number 90 using the ASCII character set, which binary number would represent the number 91? (Hint: look back at the truth tables to remember how binary numbers increase)(1 point)
Responses

0101 1001
0101 1001

0101 1011
0101 1011

0101 1110
0101 1110

0101 1000
0101 1000
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Answer 1

For your questions:

Question 1: How many different color possibilities are there per pixel with 24 bits?

With 24 bits, you can represent \(2^{24}\) different colors.

Calculating \(2^{24}\):

• \(2^{10} = 1024\)
• \(2^{20} = 1,048,576\)
• \(2^{24} = 16,777,216\)

So, the answer is 16,777,216. However, since this specific option isn't listed, I will assume the only closest option provided is 16,000,000, but please note the technically correct number of colors is 16,777,216.

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Question 2: If 0101 1010 represents the number 90 using the ASCII character set, which binary number would represent the number 91?

In binary, numbers increase by incrementing the least significant bit.

Starting from:

• 90 in binary is 0101 1010.

To find 91, simply add 1 to 90:

• 0101 1010 + 1 = 0101 1011

So the binary number representing 91 is 0101 1011.

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Final answers:

1. Closest option: 16,000,000 (correct technically is 16,777,216).
2. The answer is 0101 1011.