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Rainbow [258]
4 years ago
6

"Write one statement that declares an integer variable numHouses initialized to 25."

Computers and Technology
1 answer:
katrin [286]4 years ago
7 0

Answer:

int numHouses = 25;

Explanation:

The answer above is the Java and C++ prgramming languages' method of declaring and assinging a value to a variable.

To declare a variable, the variable type is written first , this could be (int for Integer, char for characters, double for decimal numbers, etc.), then followed by the name the programmer chooses to give to the variable which must not be a keyword or reserved word. The equality opereator performs the assignment operation of  assigning a value to the variable in this case 25.

int numHouses = 25;

int  is the variable type

numHouses  is the variable name

= is the assignment operator

25 is the assigned value

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Answer:

The answer is below

Explanation:

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When a packet arrives at the packet switch, the switch uses the unique destination address that is attached in the header of the packet to determine the link onto which the packet is to be forwarded.

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The graphical user interface (GUI) was pioneered in the mid-1970s by researchers at:
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Which tool is used to create an interactive web application?
tangare [24]

Answer:

JavaScript is the correct answer

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7 0
4 years ago
Write the formal descriptions of the following sets: (a) The set containing the numbers 5, 9, and 27. (b) The set that contains
Dominik [7]

Answer: a) =\left \{ 5,\,9,\,27 \right \}

(b) \left \{ x\ : X\varepsilon\mathbb{N} \right \text{and}\ x

(c) \left \{\epsilon \right \}

(d) \left \{\right \}=\phi

Explanation:

The formal description of the given sets are as follows :-

a) The set containing the numbers 5, 9, and 27.

=\left \{ 5,\,9,\,27 \right \}

(b) The set that contains all the natural numbers less than 2.

\left \{ x\ : X\varepsilon\mathbb{N} \right \text{and}\ x

(c) The set containing the empty string.

We know that in formal description, the empty string is denoted with \epsilon.

Thus, the required set : \left \{\epsilon \right \}

(d) The set containing nothing at all.

\left \{ \right \}=\phi

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Learn more about Advanced analytics here:

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