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Find the point on the y-axis which is equidistant from A (-5, -2) and B (3, 2)
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hint: if it is on the \(y\) axis it looks like \((0,y)\)
A's y-coordinate is -2 B's y-coordinate is 2 The midway point between -2 and 2 is 0.
hmmm i think maybe you need other work
the square of the distance between \((-5,-2)\) and \((0,y)\) is \[5^2+(y+2)^2\]
Oh whoops. Didn't read the question fully. Ill let this fine person help you. I trust he can lead you to a correct answer. (I see what I did. Simple mistakes getcha)
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and the square of the distance between \((3,2)\) and \((0,y)\) is \[3^2+(y-2)^2\]
if you want them to be equal, set \[25+(y+2)^2=9+(y-2)^2\] and solve for \(y\)
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