For your assignment, I want you to complete the following three steps. 1. Take the square root of the number of cousins you have. Hit ENTER when you are done to calculate the square root. 2. Add your age to the answer by typing your age, then +, then ANS (above the (-) key, next to ENTER). Hit ENTER again to get a new number. 3. Type your first and last name, using the ALPHA button. Put a space between your first and last name. Your final screen should look like this: TEXAS INSTRUMENTS TI-83 Plus 1(44> 6.633249581 29+Ans 35.63324958 MARK BATESI STAT PLOT F TBLSET. P FORMAT F1 CALC F1 TABLE F5 WINDOW TRACE CRARH

For your assignment, I want you to complete the following three steps. 1. Take the square root of the number of cousins you have. Hit ENTER when you are done to calculate the square root. 2. Add your age to the answer by typing your age, then +, then ANS (above the (-) key, next to ENTER). Hit ENTER again to get a new number. 3. Type your first and last name, using the ALPHA button. Put a space between your first and last name. Your final screen should look like this: TEXAS INSTRUMENTS TI-83 Plus 1(44> 6.633249581 29+Ans 35.63324958 MARK BATESI STAT PLOT F TBLSET. P FORMAT F1 CALC F1 TABLE F5 WINDOW TRACE CRARH

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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There is another surprising way of characterizing the ged. For two numbers 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 e Z}. Problem 0.1. If c is a common divisor of a and b then c|s for all s E S(a,b) Problem 0.2. If s e S(a, b) then gcd(a, b)|s. Problem 0.3. If s e S(a, b) then sx e S(a, b) for all a € Z Problem 0.4. If S(a, b) = Z if and only if 1 E S %3D Problem 0.5. The set S(0,0) is {0}. For any other a and b…
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