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For every assignment, please follow the instructions listed below: 1) Download the assignment Math1200CAssignmentX.tex file, where X is the assignment number 2) Go to overleaf.com and create an...

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For every assignment, please follow the instructions listed below:

1) Download the assignment Math1200CAssignmentX.tex file, where X is the assignment number

2) Go to overleaf.com and create an account. You can use your Twitter account, Google account, or your york email or another email if you prefer.

3) Once you've logged in, click the green button on the left called New Project. It should have a drop down menu show up, select Blank Template. Once that is selected, it will prompt you for a project name. Call it Assignment X (where X is the assignment you are currently working on).

4) Once overleaf has taken you to a new page, you should see a main.tex file on the left part of the screen; ignore it. Go to the left part of the screen near the top, there is a button that looks like a box with an arrow pointing up. If you hover over it, it should say Upload. Select that button.

5) Once you click the upload button, it will ask you to add files. Click the "Select from my computer" button, it should be green.

6) Find the Math1200CAssignmentX.tex file on your computer, and upload it.

7) Click on the Math1200CAssignmentX.tex file on the left part of the screen, underneath the main.tex file.

8) Click the green "Recompile" button on the right side of the screen.

9) Follow the instructions in theMath1200CAssignmentX.tex file to complete the assignment.

If you need help with writing in LaTex, please go tohttps://www.overleaf.com/learnit should help you. You can also come see me, or send an email requesting help.

Answered Same Day Sep 19, 2021

Solution

Rajeswari answered on Sep 20 2021
141 Votes
Math 6 questions assignment
We find in roster form B = Interval (-2,2)
C = [0,2)
D = (-1E = {1}
a) We find that B is not contained in C nor D nor E
C is not contained in D or E
D is not contained in C or E
) EX and X B.
There can be infinite sets satisfying this
One such set X is X ={0,1}
Question no.2
This can be written as
To prove that
To prove that (
To prove that
To prove that
Which is true because 3 has square 9, hence 21 has square root greater than 4 hence 3 also
Thus proved
Given that
We know that any integer m, m-1,m, m+1 are consecutive integers.
Hence either one of them is divisible by 3.
So it follows n is divisible by 3 for all integers m.
Q.No.3
Given that 17424 is not a...
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