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I know the answer is 4 I just don't know how they got it.
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\[\sqrt{16-2b}=\sqrt{2b}\]
Wouldn't the -2b end up canceling the positive 2b and then you'd just be left with the square root of 16 which is 4?
No, remember that signs change when switching sides of the equation. \[\sqrt{16-2b} = \sqrt{2b}\] \[\sqrt{16} - \sqrt{2b}\ = \sqrt{2b}\] \[\sqrt{16} = \sqrt{2b}\ +\sqrt{2b}\] \[\sqrt{16} = \sqrt{2b+2b}\] \[\sqrt{16} = \sqrt{4b}\] or b=4
Thanks!(:
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