Can you also explain the functions and what they do please?
def flatten(lst): if type(lst) != list: # item lst is not of type list return [lst] # then put it inside a list and return it result = [] # create empty list as result for item in lst: # go through each item in list result += flatten(item) # flatten the item recursively and add the list to result list return result # return the result list print(flatten([1, 2, 3])) print(flatten([1, [2, 3], 4])) print(flatten([[1, [1, 1]], 1, [1, 1]])) print(flatten([1, [[2], 3], 4, [5, 6]]))
Can you also explain the functions and what they do please? def flatten(1st): ""Takes a nested...
please provide these functions. int d_recursive(int n) { } int d_iterative(int n) { } For the function din the accompanying p1.cpp file) (a) (10 points) a recursive implementation and (b) (10 points) an iterative implementation ) = (n-1)ld(n-1) + d(n-2)], n > 3, where d(1) 0 and d(2-1, provide (in
Can you also explain the functions and what they do please? Thanks! def comp (n, pred): "" Uses a one line list comprehension to return list of the first n integers (0...n-1) which satisfy the predicate pred. >>> comp (7, lambda x: x%2 ==0) [0, 2, 4, 6] "*** YOUR CODE HERE ***"
8. Find the marginal-product functions for the Cobb-Douglas production func- tion y = A.X. XXX A>0,0<«; <1 for i = 1, 2, 3, 4
which of these answers is correct? NUMBER 1 NUMBER 2 also please give the reason. Thank you! Construct a context-free grammar for the language L={ ab'ab'an> 1}. S → AAa A → aB B → 6B|bb S->ata T-> bCb C->bCba
2. (8 points) Let {fn}n>ı be a sequence of functions that are defined on R by fn(x):= e-nx. Does {{n}n>1 converge uniformly on [0, 1]? Does it converge uniformly on (a, 1) with 0 <a<1? Does it converge uniformly on (0, 1)?
(5 x 2 = 10 pts) Consider the following functions. For each of them, determine how many times is ‘hi' printed in terms of the input n (i.e in Asymptotic Notation of n). You should first write down a recurrence and then solve it using the recursion tree method. That means you should write down the first few levels of the recursion tree, specify the pattern, and then solve. (a) 1 2 3 def fun(n) { if (n > 1)...
A Nested Circuit Part A Constants| Periodic Table What is the current through R1? A circuit with five resistors is shown below. The Battery has 20.0 V and the resistors have the following resistances: R1-10.0 ?, R2-15.0 ? R3-25.0 ?.R4-20.0 ?, and R5-5.00 ? (Figure 1) Submit Request Ans Part B Figure 1 of 1 > What is the current through R2? R4 R5 Submit Request Ans
Please do both (a) and (b) and fully explain in detail. Problem 4. Chernoff bound for a Poisson random variable. Let X be a Poisson random variable with parameter λ (a) Show that for every s 20, we have (b) Assuming that k > λ, show that
2. In each of the following find out if the subset S is a subspace of the vector space V. (a) V = R3, S = {x = (x1,T2, xs) : 2x1-3x2 +23 = 6). 一 山 (c) V = R2, S = {x = (xi, X2) : X1X2 > 0}
Part E (4)- Explain what the following code would do and also give the final value for X v1-15; v2-30; x=1 if (4*v1)> (2 vz) X-0 ; end Do not merely state the end result of the code, but describe what the entire code does.