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Degger [83]
3 years ago
8

A (n) _____________ chart is represented by a circle divided into portions.

Computers and Technology
1 answer:
IrinaK [193]3 years ago
3 0
A pie chart is represented by a circle divided into portions?
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Which of the following techniques has to do with how the people who make the commercial manipulate the way it looks?
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<span>a. Omission
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Database software lets the user sort information alphabetically, chronologically, or numerically. Which is NOT a commonly used d
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 it is a paradox .......... 
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What was your first pokemon game<br><br><br> if you have not played one just comment don't answer
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FireRed & LeafGreen

Explanation:

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3 years ago
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Write a recursive method called repeat that accepts a string s and an integer n as parameters and that returns s concatenated to
svp [43]

Answer:

public static String repeat(String text, int repeatCount) {

   if(repeatCount < 0) {

       throw new IllegalArgumentException("repeat count should be either 0 or a positive value");

   }

   if(repeatCount == 0) {

       return "";

   } else {

       return text + repeat(text, repeatCount-1);

   }

}

Explanation:

Here repeatCount is an int value.

at first we will check if repeatCount is non negative number and if it is code will throw exception.

If the value is 0 then we will return ""

If the value is >0 then recursive function is called again untill the repeatCount value is 0.

6 0
3 years ago
The first and second numbers in the Fibonacci sequence are both 1. After that, each subsequent number is the sum of the two prec
vlabodo [156]

Answer:

In Python:

def fib(nterms):

   n1, n2 = 1, 1

   count = 0

   while count < nterms:

       term = n1

       nth = n1 + n2

       n1 = n2

       n2 = nth

       count += 1

   return term

Explanation:

This line defines the function

def fib(nterms):

This line initializes the first and second terms to 1

   n1, n2 = 1, 1

This line initializes the Fibonacci count to 0

   count = 0

The following while loops gets the number at the position of nterms

<em>   while count < nterms: </em>

<em>        term = n1 </em>

<em>        nth = n1 + n2 </em>

<em>        n1 = n2 </em>

<em>        n2 = nth </em>

<em>        count += 1 </em>

This returns the Fibonnaci term

   return term

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