How do I find the range of this problem? http://prntscr.com/byuu8b
The range is the set of possible outputs or y values. So look at the graph and see which y values are possible. Based on the graph, what is the largest y value possible?
0?
yes, so the range is \(\Large y \le 0\) which in interval notation is \(\Large (-\infty, 0]\) the interval notation format means "the left boundary isn't really a boundary at all. You can keep going to the left forever towards negative infinity. The right boundary is 0. The square bracket means include 0 in the range"
Thank you so much. Could you tell me the range of this graph? I can't tell where it starts and ends really. http://prntscr.com/byuwba
the line extends on forever in both directions so ANY y value is possible for a certain x value (eg: y = 0 happens when x = 0)
oh, so the range would be (-infinity,positive infinity)?
yes \(\Large (-\infty,\infty)\)
you can write that as (-infinity, infinity)
Thanks!
you're welcome
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