Hello, I am having trouble with this discrete mathematic homework question 6.A coin with Heads probability p is tossed repeatedly. What is the expected number of tossesneeded to get k successive heads?

A coin with Heads probability p is tossed repeatedly. What is the expected number of tosses needed…

Answered: 6. A coin with Heads probability p is…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Hello, I'm trying to complete the following Discrete Maths questions. I've attached a screenshot of the questions. I've also attached a picture of the Laws Of The Predicate Calculus sheet we use. The number beside the question e.g. (13) represents the Law on the Predicate Calculus Sheet. PLEASE NOTE: The question title informs you up to which law on the sheet you can use. e.g. Using Laws of the Predicate Calculus 0–26, prove the following: You CANNOT use laws 27+ in this scenario.
Could you maybe break it out into more steps, Im quite new to abstract algebra?
Part three was incorect. I was told you cannot do the computatiopns without substituting in the T and F Values first. Can you do show me how to do it that way?
Hello. Need help with 1 and 6
The domain of discourse for this problem is a group of three people who are working on a project. To make notation easier, the people are numbered 1, 2, 3. The predicate M(x, y) indicates whether x has sent an email to y, so M(2, 3) is read "Person 2 has sent an email to person 3." The table below shows the value of the predicate M(x, y) for each (x, y) pair. The truth value in row r and column y gives the truth value for M(x, y). M | 1 2 | 3 1 TTT 2 TFT 3 TT|F Determine if the quantified statement is true or false. Justify your an- swer. (a) Væ Vy (x # y) → M(x, y)) (b) Væ3y ¬M(x, y) (c) 3r Vy M(x, y)
Hello, can you please help me with at least items F and G? I hope it's also explained well and has calculations if there are. I hope you don't do it in image form for easy copy. NOTE: xxxxxCan you also not do it like this one: P(all three have disease)===≈P(D1∩D2∩D3)P(D1)·P(D2)·P(D3)(0.049)·(0.023)·(0.078)0.000088 :) :) :) Instead do it more simple like this: : c)The probability that none of the three people have Alzheimer's =(1−0.049)*(1−0.023)*(1−0.078)=0.856655=(1-0.049)*(1-0.023)*(1-0.078)=0.856655 The probability that at least one of the individual have Alzheimer's =1−P(none of them have Alzheimers)=1−0.856655=0.143345
John Wallis and other 17th century mathematicians were struggling with how to fit negative numbers into arithmetic without introducing inconsistencies. Explain the reasoning leading to Wallis's paradoxical claim that, if negative numbers are less than zero, they must be greater than infinity. Wallis's argument depends, in part, on the assertion that (3/-1) = -3. Must this be true? Why or why not? If a student proposed Wallis's argument, how would you respond?
This is unreadable . How could I convert this text into the exact math symbols?
The algebraic translation of "x is no less than 7" is .
what about (ii) and (iii)???
Can you answer subpart d now that I am using a new question
The notation A*B*C is shorthand for “the point B is between point A and point C.” Can I please see the correct proof for the problem taking this notation into account?

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6. A coin with Heads probability p is tossed repeatedly. What is the expected number of tosses needed to get k successive heads?