The y-values of the functions ( f(x) = -5x + 2 ) and ( g(x) = -5x^2 + 2 ) differ significantly in their behavior. The first function, ( f(x) ), is a linear function that decreases steadily as ( x ) increases, producing a straight line. In contrast, the second function, ( g(x) ), is a quadratic function that opens downward, creating a parabolic shape with a maximum point. This means that while ( f(x) ) continues to decrease indefinitely, ( g(x) ) will reach a peak before decreasing, leading to distinct patterns in their y-values.
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