Ces below cach of your function definitions to be r ure it works for all types of inputs as described in the problem. Your test cases s Hifferent from any of the examples provided in the problem. 1. Write a function is divisible that takes two numbers and as inputs, returns True (the Boolean valuel) if is divisible by n, and it returns False c For example, is divisible(48, 6) should return True, while is divisible should return False. 2. Note: Yous should finish Number 1 before trying this problem Recall that a positive integer groater than

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You should print enough test cases below cach of your function delinitions to be reasonably
sure it works for all types of inputs as described in the problem. Your test cases should be
different from any of the examples provided in the problem.
1. Write a function is divisible that takes two numbers and n as inputs, and that
returns True (the Boolean valuel) if is divisible by n, and it returns False otherwise.
For example, is divisible(48, 6) should return True, while is divisible(48, 7)
should return False.
2. Note: You should finish Number 1 before trying this problem.
Recall that a positive integer greater than 1 is called prime if it is only divisible by 1 and
itself. Write a function is prime that takes a positive integer n greater than 1 as input,
and that determines whether n is prime by testing whether it is divisible by 2,3, 4....n-2,
1. The function should return True if n is a prime mumber, and False otherwise.
or n
Your is prime function must use your function is divisible from Number 1.
For example, i prime (97) should return True, while is prime (91) should return False.
Before moving on to the next problems, rocall the following function developed before the lab
that prints an nXn grid of asterisks:
def print shape0 (n):
for i in range (n):
for j in range (n):
print (, end =
print () creates a ne tine
3. Use nosted fot-lonps to write a funetion print shapel tlat takes a positive integur a and
prints an nxu grid il tuubns, s sluwn below. The tanget outputs for t and 5
are onch sdiown below.
Transcribed Image Text:Page of 3 You should print enough test cases below cach of your function delinitions to be reasonably sure it works for all types of inputs as described in the problem. Your test cases should be different from any of the examples provided in the problem. 1. Write a function is divisible that takes two numbers and n as inputs, and that returns True (the Boolean valuel) if is divisible by n, and it returns False otherwise. For example, is divisible(48, 6) should return True, while is divisible(48, 7) should return False. 2. Note: You should finish Number 1 before trying this problem. Recall that a positive integer greater than 1 is called prime if it is only divisible by 1 and itself. Write a function is prime that takes a positive integer n greater than 1 as input, and that determines whether n is prime by testing whether it is divisible by 2,3, 4....n-2, 1. The function should return True if n is a prime mumber, and False otherwise. or n Your is prime function must use your function is divisible from Number 1. For example, i prime (97) should return True, while is prime (91) should return False. Before moving on to the next problems, rocall the following function developed before the lab that prints an nXn grid of asterisks: def print shape0 (n): for i in range (n): for j in range (n): print (, end = print () creates a ne tine 3. Use nosted fot-lonps to write a funetion print shapel tlat takes a positive integur a and prints an nxu grid il tuubns, s sluwn below. The tanget outputs for t and 5 are onch sdiown below.
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