. Consider the following piece of pseudocode:function Thing(n)if n < 3 thenreturn 1end ifnew Stack sPUSH[1, s]PUSH[1, s]for 3 ≤ i ≤n dox ← TOP [s]POP[s]y ← TOP[s]PUSH[x, s]PUSH(x + y, s]end forreturn TOP[s]end functionWhat is returned by the function call Thing(7)?

Answered: Image /qna-images/answer/24a6b34f-7785-485d-90c8-7bd5af79c6d4.jpg

Answered: Consider the following piece of…

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter9: Systems Of Equations And Inequalities

Section9.6: The Algebra Of Matrices

Problem 35E

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Click and drag the domain and range on the left to their corresponding functions defined on the right, provided lambda (A) is the empty string. The function that assigns to each pair of positive integers the first integer of the pair Domain: Zt and range: {0, 1} The function that assigns to each positive integer its largest decimal digit Domain: Z+ and range: Z+ P The function that assigns to a bit string the number of ones minus the number of zeros in the string Domain: set of bit strings, and range: {1, 11, 111, ...} Domain: ZxZ+ and range: Z+ X The function that assigns to each positive integer the largest integer not exceeding the square root of the integer X The function that assigns to a bit string the longest string of ones in the string Domain: set of bit strings, and range: {A, 1, 11, 111, ...} Domain: Zt and range: (0, 1) Domain: Zt and range: Z Domain: set of all bit strings, and range: Z Domain: set of bit strings, and range: [1, 11, 111, ...) Domain: ZxZ+ and range: Z+…
Each time a component is tested, the trial is a success (S) or failure (F). Suppose the component is tested repeatedly until a success occurs on three consecutive trials. Let Y denote the number of trials necessary to achieve this. List all outcomes corresponding to the five smallest possible values of Y. (Enter your answers in set notation.) what is the answer for Y=7. I have {SFFFSSS,SSFFSSS,FFFFSSS,FSSFSSS,FSFFSSS. Are there more?
(1.) Let T = {1, 2, 3, 4, 5, 6, 7, 8, 9}. Suppose five integers are chosen from T. Show that it is not true that there must be two integers whose sum is 10 by giving a counterexample. In other words, fill in the blank with five numbers from T, no two of which have a sum of 10. (Enter your answer in set-roster notation.) (2.) Suppose five pairs of similar-looking boots are thrown together in a pile. What is the minimum number of individual boots that you must pick to be sure of getting a matched pair? Why? Since there are 5 pairs of boots in the pile, if at most one boot is chosen from each pair, the maximum number of boots chosen would be............? . It follows that if a minimum of............. boots is chosen, at least two must be from the same pair.
it is a less than 1 not a bigger than one
Let n₁ = 50, X₁ = 40, n₂ = 50, and X₂ = 20. Complete parts (a) and (b) below.
solve every part of it and i don't need to see the work.
Just need g and h
Let 1 represent true and 0 represent false. The function Disjunction, whose incomplete code is given below, computes p∨q: def Disjunction(p,q):#FIX ME#return 0else:return 1 What should the line of code which contains the expression #FIX ME# be replaced with in order to complete the code? Question 9 options: if p == q: if p == 1 and q == 1: if p != q: if p == 0 and q == 0:
Let ai = [250] -10 and a2 = h [4] The set {a1, a2} will span R² unless h = (If there are no values of h that make the set fail to span, enter "NONE". If the set fails to span for all values of h enter "ALL".)
Express the following sets in the simplest way possible. If needed, use 'set builder notations'. Do not use 'three dots' and do not use any set operations like ,U, -, P, x, or complement. Explain (or prove) your answers as best you can. i. Uz€[-3,0]({x} × [1,2]). ii. Nzel-3,0)({x} x [1,2]).
1) Not all operators are commutative, namely, a*b = b*a. Consider functions under the operators addition, subtraction, multiplication, division, and composition. Pick two of the functions and use a grapher (like Desmos) to graph the functions under the operators. If the functions are commutative under the operator, the graphs should be identical (overlap everywhere) when you change the order in which the functions are entered with the operator. Determine which operators seem to the commutative and which operators seem not to be commutative using graphs as evidence. Explain what you learn. Some functions you might use are below. F(x) = 2x + 1 G(x) = x^2 +2x +1 H(x) = sin(x) I(x) = e^x J(x) = log(x) K(x) = 1/x

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Consider the following piece of pseudocode: function Thing(n) if n <3 then return 1 end if new Stack s PUSH[1, s] PUSH[1, s] for 3