So would this be right or wrong? 21280if( f(2)=_12: tin1 2=05-2Z1:12115motor by251 ㅎㅎ ㅎ ㅏ ㅏ를+ ) 미뤼시 12k551-05ient nul· ㅎㄹ ()"5n=o을 117 htt구름위에서n5Zn=o55n오래 8121 <5n = 05hti

Answered: Image /qna-images/answer/cf8da877-e483-4164-9cef-4126bf0ef82f.jpg

Answered: 2 120 its(- f(2) = 1;2=0 tin 5-2 nabork…

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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There is another surprising way of characterizing the ged. For two mumbers a and b, we think about all the numbers you can get by adding multiples of a and b together. We can imaging this by thinking of a and b as dollar values of bills and then asking what prices can paid with them. For example, if your country only issues a 6 dollar bill and a 14 dollar bill, can you buy something that costs 10 dollars? Yes - you pay with two 14 dollar bills and get three 6 dollar bills back in change. Can you buy something that costs 15 dollars? No - all the bills are worth an even number of dollars so there is no way to get an odd net transaction. Formulated more abstractly: Let S(a, b) = {na + mb : n, m € Z}. Problem 0.1. If e is a common divisor of a and b then cls for all s E S(a, b) Problem 0.2. If s € S(a, b) then ged(a, b)|s. Problem 0.3. If s € S(a, b) then sr € S(a, b) for all r € Z Problem 0.4. If S(a, b) = Z if and only if 1 € S Problem 0.5. The set S(0,0) is {0}. For any other a and b…
so is it yes or no?
Let A -4 4 2 -3 -2 -4 2A-B= 4 -1 -1 Determine 2A – B. - and B = -1 3 -3 0 3 -3 -4 -3 4
Traditionally, the game of Rock, Paper, Scissors is played with two people. Each of the two people, on the count of 3, reveals their hand in the shape of a rock, a piece of paper, or a pair of scissors as best they can (usually with a closed fist, a flat hand, or their index and middle fingers outstretched to form the V of an open pair of scissors). As the rules go, rock smashes scissors, paper covers rock, and scissors cuts paper. The game can be extended to an arbitrarily large number of, say, nn people, where nn is greater than or equal to 2. If when all nn people reveal their play and only 1 or all 3 options appear, that round is deemed indecisiveindecisive and they just play again. If when all nn people reveal their play precisely two of the three options appear, that round is decisivedecisive, and those with the winning play continue while those with the losing play are eliminated. Play continues until only one person remains. Assume the game begins with nn players, each of whom…
We have $20, given as 20 identical one-dollar coins (i.e. we have 20 loonies). Alex, James, and Peter are going to split the $20. We require that everyone gets at least 1 dollar. That is, everyone gets at least one loonie. In how many ways can we do this?
If n(A ∪ B) = 95 and n(A) = n(B) = 62, find n(A ∩ B).
am I missing something, but there does not seem to be whole answer here.
Three students took a test. The professor comes and tells them that only one has passed the test.“Which is it?” they ask.“I can’t tell you that,” says the professor. “I can’t tell a student their own fate before the results are declared.”Student A takes the professor aside. “Look,” he says. “Of the three of us, only one has passed. That means that one of my fellow students is still sure to fail. Give me his name. That way you’re not telling me my own fate.”The guard thinks about this and tells him, “Student B has failed.”Student A rejoices that his own chances of passing have improved from 1/3 to 1/2. But how is this possible? The professor has given him no new information. Or has he?What do you think? Has the chances of student A risen from 1/3 to 1/2 and if so, why? Or does it still remain at 1/3 and if so, why? Can you specify what the initial chances were of each student passing/failing, and what their chances are after the profeesor ha shared the result for b
If a dark bag weighs the same as a checkered bag and 4 coins, ..... A a light bag and two darks weigh the same as two checkered bags 5ō and a light bag weighs the same as a dark and a checkered, How many coins did Jane put in each dark bag? Light bag? Checkered bag? Dark han:
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