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Draw a straight vertical line that passes through x=1 so it should it should be a continuous line (unless a range is stated) on the line where the x is always equal to 1.
No. There are many common functions which are not discrete but the are not continuous everywhere. For example, 1/x is not continuous at x = 0 (it is not even defined there. Then there are curves with step jumps.
2 sixths are equal to 1 third
It is equal to 1.
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