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define whether each equation defines Y as a function of X ( X+Y^2=5)
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Not a function in x, since if you solve for y it becomes clear that one x would be paired with twp y-values (violates definition)\[x+y^2=5\]\[y^2=5-x\]\[y=\pm \sqrt{x-5}\]
Ex. let x=9, then\[y=\pm \sqrt{9-5}=\pm \sqrt{4}=\pm 2\] Thus (9,-2) and (9,2)
If it were a function in x, then each x-value would be paired with one and only one y-value
so it cant be squared what if the question is X^2 +Y =5
THAT IS A FUNCTION RIGHT
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That is ok since you would have\[y=-x^2+5\]each x would pair with only one y-value (not uniquely) but with only one at a time
right it is a function in x
THANKS
ur welcome :})
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