Question 4: Funception Write a function (funception) that takes in another function func_a and a number start and returns a function (func_b) that will have one parameter to take in the stop value. func_b should take the following into consideration the following in order: 1. Takes in the stop value. 2. If the value of start is less than 0, it should exit the function. 3. If the value of start is greater than stop, apply func_a on start and return the result. 4. If not, apply func_a on all the numbers from start (inclusive) up to stop (exclusive) and return the product. def funception (func_a, start): ""Takes in a function (function A) and a start value. Returns a function (function B) that will find the product of function A applied to the range of numbers from start (inclusive) to stop (exclusive) >>> def func_a (num): return num + 1 >>> func_b1 = funception (func_a, 3) >>> func_b1 (2) 4 >>> func_b2 = funception (func_a, -2) >>> func_b2 (-3) >>> func_b3 = funception (func_a, -1) >>> func_b3(4) >>> func_b4 = funception (func_a, 0) >>> func_b4 (3) 6 >>> func_b5 = funception (func_a, 1) >>> func_b5 (4) 24 HIER "***** YOUR CODE HERE *****"

Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
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Question 4: Funception
Write a function (funception) that takes in another function func_a and a number start and returns a function (func_b)
that will have one parameter to take in the stop value. func_b should take the following into consideration the following in
order:
1. Takes in the stop value.
2. If the value of start is less than 0, it should exit the function.
3. If the value of start is greater than stop, apply func_a on start and return the result.
4. If not, apply func_a on all the numbers from start (inclusive) up to stop (exclusive) and return the product.
def funception (func_a, start):
"" Takes in a function (function A) and a start value.
Returns a function (function B) that will find the product of
function A applied to the range of numbers from
start (inclusive) to stop (exclusive)
>>> def_func_a(num):
111
return num + 1
>>> func_b1 = funception(func_a, 3)
>>> func_b1(2)
4
>>> func_b2 = funception(func_a, -2)
>>> func_b2(-3)
>>> func_b3 = funception (func_a, -1)
>>> func_b3(4)
>>> func_b4 = funception(func_a, 0)
>>> func_b4(3)
6
>>> func_b5 = funception (func_a, 1)
>>> func_b5 (4)
24
III|II
"*** YOUR CODE HERE ***"
Transcribed Image Text:Question 4: Funception Write a function (funception) that takes in another function func_a and a number start and returns a function (func_b) that will have one parameter to take in the stop value. func_b should take the following into consideration the following in order: 1. Takes in the stop value. 2. If the value of start is less than 0, it should exit the function. 3. If the value of start is greater than stop, apply func_a on start and return the result. 4. If not, apply func_a on all the numbers from start (inclusive) up to stop (exclusive) and return the product. def funception (func_a, start): "" Takes in a function (function A) and a start value. Returns a function (function B) that will find the product of function A applied to the range of numbers from start (inclusive) to stop (exclusive) >>> def_func_a(num): 111 return num + 1 >>> func_b1 = funception(func_a, 3) >>> func_b1(2) 4 >>> func_b2 = funception(func_a, -2) >>> func_b2(-3) >>> func_b3 = funception (func_a, -1) >>> func_b3(4) >>> func_b4 = funception(func_a, 0) >>> func_b4(3) 6 >>> func_b5 = funception (func_a, 1) >>> func_b5 (4) 24 III|II "*** YOUR CODE HERE ***"
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