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bagirrra123 [75]
3 years ago
15

Prepare a document to list down at least 10 features/operations (on process and thread) you can do using Process Explorer.

Computers and Technology
1 answer:
leonid [27]3 years ago
6 0

Answer:

The operations that can be carried out using process explorer include but are not limited to:

Explanation:

  1. Killing a Process Tree
  2. Ending or terminating a process
  3. Suspending a process
  4. Examining which process has locked a file
  5. Manually detecting a virus
  6. Unhiding a process. This can help to callup the window for a process that is not visible under normal explorer activities
  7. Monitor CPU usage
  8. setting the priority of a process
  9. changing a service process's access security
  10. Monitoring Graphics Processing Unit

Cheers

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Explanation:

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I found doing this helped me reduce my time on screen and made me more productive.

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Which of the following statements are true about the growth of technology? Select 3 options. A. Individuals in the United States
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Answer:

b

Explanation:

the general public began connecting to the internet when the world wide web was introduced

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The Brush Tool is the only tool in Photoshop that uses Brush Tips. *<br>True<br>or<br>False​
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Answer:

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Explanation:

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4. //Program prompts users for names and quantities for a $2.00 product and displays total for each user until “XXX” is entered
igor_vitrenko [27]

The program is an illustration of loops

<h3>What are loops?</h3>

Loops are program statements that are used to perform repeated operations

#This gets the product name

product = input("Product: ")

#This gets the quantity

quantity= float(input("Quantity: "))

#This initializes the total quantity to 0

total = 0

while(product.upper() != "XXX"):

   #This calculates the total price

   total+=price

   #This gets the product name

   product = input("Product: ")

   #This gets the quantity

   quantity= float(input("Quantity: "))

#This prints the total quantity

print(total)

Read more about loops at:

brainly.com/question/6954187

7 0
2 years ago
Convert +41.50 in a IEEE 754 single precision format.
mrs_skeptik [129]
<h2>Answer:</h2>

+41.50 = 0 10000100 01001100000000000000000  [single precision]

-72.125 = 1 10000000101 0010000010000000000000000000000000000000000000000000 [double precision]

<h2>Explanation:</h2>

(I) +41.50 using single precision

Follow the following steps:

(a) Single precision has 32 bits in total and is divided into three groups: <em>sign</em> (has 1 bit), an <em>exponent </em>(has 8 bits) and a <em>mantissa </em>(also called fraction, has 23 bits)

(b) Divide the number (41.50) into its whole and decimal parts:

Whole = 41

Decimal = 0.50

(c) Convert the whole part to binary:

<u>2    |    41</u>

<u>2    |    20 r 1</u>

<u>2    |    10 r 0</u>

<u>2    |    5 r 0</u>

<u>2    |    2 r 1</u>

<u>2    |    1 r 0</u>

<u>      |    0 r 1</u>

<u />

Reading upwards gives 41 = 101001₂

(d) Convert the decimal part to binary:

0.50 x 2 = 1.0  = 1 [number in front of decimal]

0.0 x 2 = 0.0 = 0  [number in front of decimal]

Reading downwards gives 0.5 = 10₂

(e) Put the two parts together as follows;

    101001.10₂

(f) Convert the result in (e) to its base 2 scientific notation:

Move the decimal to just before the leftmost bit as follows;

1.0100110

In doing so, we have moved over 5 numbers to the left. Therefore, the exponent is 5. Moving to the left gives a positive exponent while moving to the right gives a negative exponent.

Altogether we have;

1.0100110 x 2⁵

(g) Determine the sign bit of the number and display in binary: Since the number +41.50 is positive, the sign bit is 0.

(h) Determine the exponent bits.

Since this is a single precision conversion, the exponent bias is 127.

To get the exponent we add the exponent value from (e) to the exponent bias and get;

5 + 127 = 132

(i) Convert the exponent to binary:

<u>2    |    132</u>

<u>2    |    66 r 0</u>

<u>2    |    33 r 0</u>

<u>2    |    16 r 1</u>

<u>2    |    8 r 0</u>

<u>2    |    4 r 0</u>

<u>2    |    2 r 0</u>

<u>2    |    1 r 0</u>

<u>      |    0 r 1</u>

Reading upwards gives 132 = 10000100₂

(j) Determine the mantissa bits:

The mantissa is the rest of the number after the decimal of the base 2 scientific notation found in (f) above.

0100110 from 1.0100110 x 2⁵                  [<em>Just remove the leftmost 1 and the decimal point</em>]

(k) Combine the three parts: sign bit (1 bit), exponent bits (8 bits) and mantissa bits (23 bits)

sign bit = 0                [1 bit]

exponent bits = 10000100        [8 bits]

mantissa bits = 0100110        [7 out of 23 bits]

Then fill out the remaining part of the mantissa with zeros to make it 23 bits.

mantissa bits = 01001100000000000000000        

Putting all together we have

0 10000100 01001100000000000000000 as +41.50 in  a IEEE 754 single precision format.

(II) -72.125 using double precision

Follow the following steps:

(a) Double precision has 32 bits in total and is divided into three groups: <em>sign</em> (has 1 bit), an <em>exponent </em>(has 11 bits) and a <em>mantissa </em>(also called fraction, has 52 bits)

(b) Divide the number (72.125) into its whole and decimal parts:

Whole = 72

Decimal = 0.125

(c) Convert the whole part to binary:

<u>2    |    72</u>

<u>2    |    36 r 0</u>

<u>2    |    18 r 0</u>

<u>2    |    9 r 0</u>

<u>2    |    4 r 1</u>

<u>2    |    2 r 0</u>

<u>2    |    1 r 0</u>

<u>      |    0 r 1</u>

<u />

Reading upwards gives 72 = 1001000₂

(d) Convert the decimal part to binary:

0.125 x 2 = 0.25  = 0 [number in front of decimal]

0.25 x 2 = 0.50 = 0  [number in front of decimal]

0.50 x 2 = 1.00 = 1  [number in front of decimal]

0.00 x 2 = 0.00 = 0  [number in front of decimal]

Reading downwards gives 0.125 = 0010₂

(e) Put the two parts together as follows;

    1001000.0010₂

(f) Convert the result in (e) to its base 2 scientific notation:

Move the decimal to just before the leftmost bit as follows;

1.0010000010

In doing so, we have moved over 6 numbers to the left. Therefore, the exponent is 6. Moving to the left gives a positive exponent while moving to the right gives a negative exponent.

Altogether we have;

1.0010000010 x 2⁶

(g) Determine the sign bit of the number and display in binary: Since the number -72.125 is negative, the sign bit is 1.

(h) Determine the exponent bits.

Since this is a double precision conversion, the exponent bias is 1023.

To get the exponent we add the exponent value from (e) to the exponent bias and get;

6 + 1023 = 1029

(i) Convert the exponent to binary:

<u>2    |    1029</u>

<u>2    |    514 r 1</u>

<u>2    |    257 r 0</u>

<u>2    |    128 r 1</u>

<u>2    |    64 r 0</u>

<u>2    |    32 r 0</u>

<u>2    |    16 r 0</u>

<u>2    |    8 r 0</u>

<u>2    |    4 r 0</u>

<u>2    |    2 r 0</u>

<u>2    |    1 r 0</u>

<u>      |    0 r 1</u>

Reading upwards gives 1029 = 10000000101₂

(j) Determine the mantissa bits:

The mantissa is the rest of the number after the decimal of the base 2 scientific notation found in (f) above.

0010000010 from 1.0010000010 x 2⁶                  [<em>Just remove the leftmost 1 and the decimal point</em>]

(k) Combine the three parts: sign bit (1 bit), exponent bits (11 bits) and mantissa bits (52 bits)

sign bit = 1                [1 bit]

exponent bits = 10000000101    [11 bits]

mantissa bits = 0010000010        [10 out of 52 bits]

Then fill out the remaining part of the mantissa with zeros to make it 52 bits.

mantissa bits = 0010000010000000000000000000000000000000000000000000

Putting all together we have

1 10000000101 0010000010000000000000000000000000000000000000000000 as -72.125 in  a IEEE 754 double precision format.

8 0
3 years ago
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