Mark whether each of the following is a proposition or not. Don’t worry about whether they’re true or false (a) ∫sin(x)dx = −cos(x) (b) C is a typed language. (c) Pancakes are not a breakfast food.

(2) The following questions are related to regular expression and regular language: (i) Let E= {a, b} and r, r2,r be regular expressions. Find all the regular ones from the following expressions: a, 2, a. p, a+ b, r³, r³ ·¢, (()) + rị + r2, rị + r, ÷ n, r*), (ri, r2), {r + r3}, (n r2) (ii) Let E = {a, b}. Given regular expressions r = a*b*, r' = ba(ab)* + ab*ba* and p" = (a + b)aa(a + b)*, find L(r), L(r), and L(r"), the languages defined by r,r',r", respectively. ( i) Let Σ= (α b (a) Given the language L = {b"a": m,n 2 0}, find the regular expression r such that L(r) = L. (b) Given the language L = {(ba)", a™ b", aa: m,n > 0}, find the regular expression r such that L(r) = L. (c) Given the language L = {ba" b"a, (ab)*, aa: n,m 2 0 and h 2 1}, find the regular expression r such that L(7) = L.

Provide an illustration of how the Structured Programming Theorem may remove uncertainty caused by GOTO statements and simplify code that is too complicated. When you create an essay of the right length, be sure that you only use your own words.

please explain

Could you assist me with this issue along with its associated components?  Kindly provide a step-by-step explanation with thorough details, including the answers. question that I need help:4.2 Consider the problem of determining whether a DFA and a regular expression are equivalent. Express this problem as a language and show that it is decidable.

(a) L is a language with L = {r°101°r°10}. Which of the following strings are contained within L? 4. (i) 101011010 (ii) 11101110 (iii) 0101010 (iv) 10110 (v) 1010101010

2) Java is a programming language that focuses on objects. (Is it a T or a F)?

Haskell: What is the role of Haskell's kind system? O Kinds classify values (e.g., 5 has kind Int) Kinds constrain polymorphism (e.g., max works with any type of kind Ord) Kinds classify type constructors (e.g., Maybe has kind Type -> Type) Kinds classify data constructors (e.g., Just has kind Maybe) All of the above O None of the above O I don't know

Describe the language denoted by the following regular expressions (a) 0 (0 | 1)* 1 (b) (0 | 1)*(0 | 1) 0 (0 | 1)

Can you please help me with this question because I am struggling on how to answer this question, can you please do the turning machine with circles or drawing something that will help me understand ti visually. I put a photo for you to understand what I mean I need something like that to help me understand. Can you please help me with this question I need help with part B. question that I need help with:3.8 Give implementation-level descriptions of Turing machines that decide the following languages over the alphabet {0,1}. b. {w| w contains twice as many 0s as 1s}