Prompt
def is_prime(num):
if num < 2:
return False
for i in range(2, int(num ** 0.5) + 1):
if num % i == 0:
return False
return True
def generate_primes(n):
primes = []
num = 2
while len(primes) < n:
if is_prime(num):
primes.append(num)
num += 1
return primes
print(generate_primes(10))
Answer
Visual Representation: Prime Number Generation
FUNCTION is_prime(num)
IF num < 2 THEN
RETURN False
END IF
FOR i FROM 2 TO INT(SQUARE ROOT OF num) + 1
IF num MOD i = 0 THEN
RETURN False
END IF
END FOR
RETURN True
END FUNCTION
FUNCTION generate_primes(n)
primes = []
num = 2
WHILE LENGTH OF primes < n
IF is_prime(num) THEN
APPEND num TO primes
END IF
num = num + 1
END WHILE
RETURN primes
END FUNCTION
primes = generate_primes(10)
Flowchart Description:
- The flowchart depicts two functions:
is_prime(num)
andgenerate_primes(n)
. is_prime(num)
checks if a number is prime.generate_primes(n)
generates a list of prime numbers up ton
elements.- The flow of logic includes checking if a number is less than 2, finding prime numbers, and adding them to the list until the desired number of primes are found.
Key Components:
- Variables:
primes
,num
- Functions:
is_prime(num)
,generate_primes(n)
- Conditionals:
IF..ELSE
statements - Looping Structure:
FOR
loop to check for prime numbers andWHILE
loop to generate prime numbers
Annotations:
is_prime(num)
: Checks if a number is prime by iterating up to the square root of the number.generate_primes(n)
: Generatesn
prime numbers by repeatedly checking numbers starting from 2.- The
while
loop adds prime numbers found byis_prime(num)
to theprimes
list until reachingn
prime numbers.
This visual representation simplifies the process of generating prime numbers and clarifies the flow of logic for easy comprehension.
Description
The pseudocode illustrates functions for prime number generation: checking prime status and creating a list of prime numbers. Flowchart explains logic flow using functions, conditionals, and loops.
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