With 24 bits, how many different color possibilities are there per pixel?(1 point)Responses1616242457657616,000,00016,000,000Question 2If 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)Responses0101 11100101 11100101 10110101 10110101 10000101 10000101 10010101 1001

Answer 1

Question 1

With 24 bits, each pixel can represent \(2^{24}\) different color possibilities.

Calculating this, we have:

• \(2^{24} = 16,777,216\)

So the answer is 16,777,216.

Question 2

The binary number representing the decimal number 90 is 0101 1010. To find the binary number that represents 91, we just need to add 1 to the binary representation of 90.

So:

• 0101 1010 (90)
• Add 1 in binary gives: 0101 1011 (91)

Thus, the binary number that represents the number 91 is 0101 1011.

None of the provided options match exactly, but properly calculating it would lead you to use 0101 1011. If that option is not present, please double-check the context of the question.