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3 years ago

2. The Internet could best be described as: *

Computers and Technology

1 answer:

Ber [7]3 years ago

6 0

Answer:

Explanation:

All options are correct.

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How to make your nest learning thermostat stop doing something

k0ka [10]

Answer:

You could unplug it? LOL

and get a different thermostat.

Explanation:

Could you mark this answer as brainiest?

Thanks! :)

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3 years ago

What are the common operations performed on character strings?

monitta

<h3>Answer(:</h3>

•concatenation

• scanning

• substringing

• translation

• verification

<h3>if you want to remember means csstv;-)</h3>

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2 years ago

Determine the type of plagiarism by clicking the appropriate radio button.

AleksAgata [21]

Answer:

Explanation:

From the writing of the student, it shows that he plagiarized the work word for word, in that

1. There was the page number of the article in his writing

2. In addition, the reference shouldn't have been added at this stage of writing but the student did added it.

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3 years ago

. What is piracy? ???????????????????

Delicious77 [7]

Answer: a practice similar to piracy but in other contexts, especially hijacking.

"air piracy"

the unauthorized use or reproduction of another's work.

Explanation:

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3 years ago

Express the following binary numbers in hexadecimal. (a) %100011100101 (b) %1011001111 (show work)

Lapatulllka [165]

Answer:

$(100011100101)_{2} = (8E5)_{16} = %8E5$

$(1011001111) = (2CF)_{16} = %2CF$

Explanation:

Binary and hexadecimal values have the following pair equivalences.

$(0000)_{2} = (0)_{16}$

$(0001)_{2} = (1)_{16}$

$(0010)_{2} = (2)_{16}$

$(0011)_{2} = (3)_{16}$

$(0100)_{2} = (4)_{16}$

$(0101)_{2} = (5)_{16}$

$(0110)_{2} = (6)_{16}$

$(0111)_{2} = (7)_{16}$

$(1000)_{2} = (8)_{16}$

$(1001)_{2} = (9)_{16}$

$(1010)_{2} = (A)_{16}$

$(1011)_{2} = (B)_{16}$

$(1100)_{2} = (C)_{16}$

$(1101)_{2} = (D)_{16}$

$(1110)_{2} = (E)_{16}$

$(1111)_{2} = (F)_{16}$

We convert from binary to hexadecimal selecting groups of 4 binary from the binary code, from the least significant bits(at the right) to the most significant bits(at the left). The conversion is an hexadecimal "string" from the last group you converted to the first. So:

(a) %100011100101

$(0101)_{2} = (5)_{16}$

$(1110)_{2} = (E)_{16}$

$(1000)_{2} = (8)_{16}$

$(100011100101)_{2} = (8E5)_{16}$