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Linear functions always have a constant rate of change, while exponential functions have variable rates of change. (1 point)
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True.
Linear functions f(x)=mx+b have a constant rate of change (slope m). Exponential functions f(x)=a·b^x change by a constant factor per unit (or have derivative proportional to their current value), so their absolute rate of change varies with x.
Linear functions f(x)=mx+b have a constant rate of change (slope m). Exponential functions f(x)=a·b^x change by a constant factor per unit (or have derivative proportional to their current value), so their absolute rate of change varies with x.
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