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quester [9]
3 years ago
8

If an image has only 4 colors, how many bits are necessary to represent one pixel’s color? Describe a new custom encoding that u

ses fewer bits to represent each color in the image. What is your encoding for each color? If you were to re-encode this image using your new encoding, how many bits would you save when compared to the 24 bit RGB encoding?
Computers and Technology
1 answer:
MakcuM [25]3 years ago
5 0

Answer:

1) 2 bits 2) shown in explanation 3) shown in explanation 4) 22 bits per pixel (2.75 bytes)

Explanation:

As a bit is one of two states, 1 or 0, 2 bits is sufficient to represent 4 colors:

00 = color 1

01 = color 2,

10 = color 3,

11 = color 4

This would be the custom type of encoding for that specific image as it only uses 4 colors.

Now to calculate the amount of memory saved, which is quite simple:

24-2=22

So you Would save 22 bits per pixel or 2.75 bytes per pixel.

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An investor’s stock portfolio consists of four Exchange Traded Funds (SPY, QQQ, EEM, and VXX). Write a program that requests the
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Answer:

The solution code is written in Python 3

  1. SPY = float(input("Enter SPY Amount: "))
  2. QQQ = float(input("Enter QQQ Amount: "))
  3. EEM = float(input("Enter EEM Amount: "))
  4. VXX = float(input("Enter VXX Amount: "))
  5. totalAmount = SPY + QQQ + EEM + VXX
  6. print("Total amount invested: $" + str(totalAmount))
  7. print("Percentage invested for SPY: " + str(SPY / totalAmount * 100) + "%")
  8. print("Percentage invested for QQQ: " + str(QQQ / totalAmount * 100) + "%")
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  10. print("Percentage invested for VXX: " + str(VXX / totalAmount * 100) + "%")

Explanation:

Firstly, let's declare four variables, SPY, QQQ, EEM and VXX and use input() function to prompt user to input the amount invested in each fund (Line 1 - 4).

Next, sum up all the funds' amount and assign the total to totalAmount variable (Line 6).

Next display the total amount invested and the percentage invested for each fund using print function (Line 7 - 11). Please note the formula to calculate the percentage of investment is

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