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Mathematics
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look at the graph b) :D
It is a minimum because the parabola is concave upward and so it has a low point.
You can tell it has a low point because the coefficient of the x-squared term is positive.
oh dear, thought we cleared this up \[\frac{1}{5}(x+5)^2\geq 0\] so \[\frac{1}{5}(x+5)^2+3\geq3\] and therefore 3 is the MINIMUM value
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