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avanturin [10]
4 years ago
10

which option of the AutoCorrect tool enables you to add and delete words that do not follow abbreviation rules?

Computers and Technology
2 answers:
mixas84 [53]4 years ago
6 0

Answer:

The answer is the "Exceptions" option

Explanation:

The Exceptions tab helps you to add or remove exceptions to short forms and words with two initial capitals such as CDs. To add exceptions to the list of short forms, first type the short form in the Abbreviation box or Words with TWo INitial CApitals box. Then, click the New button. For example, let’s assume you want to add the word TVs to your list of exceptions. You have to type “TVs” (without quotes) in the Words with TWo INitial CApitals box. Then, click the New button. Make sure you check the AutoInclude box.

quester [9]4 years ago
3 0

The replace text as you type is an option in the AutoCorrect tool that enables the user to add or delete words that do not follow abbreviation rules. Moreover, this is a convenient way to use especially if you are dealing with long string of words that only needs abbreviation.

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PLS MARK ME AS BRAINLIEST.

3 0
2 years ago
1. How many bits would you need to address a 2M × 32 memory if:
Dominik [7]

Answer:

  1. a) 23       b) 21
  2. a) 43        b) 42
  3. a) 0          b) 0

Explanation:

<u>1) How many bits is needed to address a 2M * 32 memory </u>

2M = 2^1*2^20, while item =32 bit long word

hence ; L = 2^21 ; w = 32

a) when the memory is byte addressable

w = 8;  L = ( 2M * 32 ) / 8 =  2M * 4

hence number of bits =  log2(2M * 4)= log2 ( 2 * 2^20 * 2^2 ) = 23 bits

b) when the memory is word addressable

W = 32 ; L = ( 2M * 32 )/ 32 = 2M

hence the number of bits = log2 ( 2M ) = Log2 (2 * 2^20 ) = 21 bits

<u>2) How many bits are required to address a 4M × 16 main memory</u>

4M = 4^1*4^20 while item = 16 bit long word

hence L ( length ) = 4^21 ; w = 16

a) when the memory is byte addressable

w = 8 ; L = ( 4M * 16 ) / 8 = 4M * 2

hence number of bits = log 2 ( 4M * 2 ) = log 2 ( 4^1*4^20*2^1 ) ≈ 43 bits

b) when the memory is word addressable

w = 16 ; L = ( 4M * 16 ) / 16 = 4M

hence number of bits = log 2 ( 4M ) = log2 ( 4^1*4^20 ) ≈ 42 bits

<u>3) How many bits are required to address a 1M * 8 main memory </u>

1M = 1^1 * 1^20 ,  item = 8

L = 1^21 ; w = 8

a) when the memory is byte addressable

w = 8 ; L = ( 1 M * 8 ) / 8 = 1M

hence number of bits = log 2 ( 1M ) = log2 ( 1^1 * 1^20 ) = 0 bit

b) when memory is word addressable

w = 8 ; L = ( 1 M * 8 ) / 8 = 1M

number of bits = 0

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