complete the function that calculates the Euler's number e from the series you learnt during the maths lessons. The funcion takes in the value n, this will

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Q4: complete the function that calculates the Euler's number e from the series you learnt during the maths lessons. The funcion takes in the value n, this will
be the term that you truncate the series at. Also use the following hints.
Hint 1: remember the Maclaurin Expansion e = 1+x+ * +
Hint 2: you will need to use a for loop,
Hint 3: e = e', when x=1 for e*
Hint 4: use the math.factorial(i) to caluclate factorial of i. THAT IS: i! = math.factorial(i)
In [7]: def calculate_e(n):
""" Here use the variable e to denote and return the value of e.
I have initiated the value of e (e=0) and defined the point where you will evaluate the series - that is, at x-1.
The value of variable n denotes the number of terms to use in the series.
So write the loop to compute the first n terms. """
e - 0.
X = 1
# your code here
return e
Transcribed Image Text:Q4: complete the function that calculates the Euler's number e from the series you learnt during the maths lessons. The funcion takes in the value n, this will be the term that you truncate the series at. Also use the following hints. Hint 1: remember the Maclaurin Expansion e = 1+x+ * + Hint 2: you will need to use a for loop, Hint 3: e = e', when x=1 for e* Hint 4: use the math.factorial(i) to caluclate factorial of i. THAT IS: i! = math.factorial(i) In [7]: def calculate_e(n): """ Here use the variable e to denote and return the value of e. I have initiated the value of e (e=0) and defined the point where you will evaluate the series - that is, at x-1. The value of variable n denotes the number of terms to use in the series. So write the loop to compute the first n terms. """ e - 0. X = 1 # your code here return e
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