Computer Networking: A Top-Down Approach (7th Edition)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN: 9780133594140
Author: James Kurose, Keith Ross
Publisher: PEARSON
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Python

Using recursion only

No loops, no list method

Using such type()function, len()function, indexing, slicing

The function must return true(boolean) if a list has positive numbers otherwise returns false

 

def hasPosNum(lst):

>>> ans = hasPosNum([])
ans
False
>>> type(ans)
<class 'bool'>
>>> ans = hasPosNum([1, [[[[-1, -3,0]], 4], True], True, 'Amber', 'Erin', [[[[False, -17]]]]])
ans
True
hasPosNum([-1.5, [[[[-1,-3,0]], 4], True], True, 'Amber', 'Erin', [[[[False, -17]]]]])
>>> ans =
>>> ans
True
>>> ans = hasPosNum(['three', [[[[-1, -3,0]], -4], True], True, 'Amber', 'Erin', [[[[False, 17]]]]])
>>> ans
True
>>> ans = hasPosNum([[[-1.5]], [[[[-1, -3, 0]], -4], True], True, 'Amber', 'Erin', [[[[False, -17]]]]])
>>> ans
False
>>> ans =
hasPosNum([[[(1,2, 3)]], [[[[-1, -3,0]], -4], True], True, 'Amber', 'Erin', [[[[False, -17]]]]])
>>> ans
False
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Transcribed Image Text:>>> ans = hasPosNum([]) ans False >>> type(ans) <class 'bool'> >>> ans = hasPosNum([1, [[[[-1, -3,0]], 4], True], True, 'Amber', 'Erin', [[[[False, -17]]]]]) ans True hasPosNum([-1.5, [[[[-1,-3,0]], 4], True], True, 'Amber', 'Erin', [[[[False, -17]]]]]) >>> ans = >>> ans True >>> ans = hasPosNum(['three', [[[[-1, -3,0]], -4], True], True, 'Amber', 'Erin', [[[[False, 17]]]]]) >>> ans True >>> ans = hasPosNum([[[-1.5]], [[[[-1, -3, 0]], -4], True], True, 'Amber', 'Erin', [[[[False, -17]]]]]) >>> ans False >>> ans = hasPosNum([[[(1,2, 3)]], [[[[-1, -3,0]], -4], True], True, 'Amber', 'Erin', [[[[False, -17]]]]]) >>> ans False
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