You can put this solution on YOUR website! It can intersect the y-axis either:
(a) once
(b) not at all
If it intersected more than once, that would violate the
definition of a function, which needs 1 unique value of for each
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In this case, set to find y-crossing
so, the y-crossing is at (0,-1)
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The x-crossing(s) is where , and there can be
(a) none
(b) one
(c) two
for a 2nd degree equation, which is what this is.
In this case there are 2 x-crossings
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