I can describe the behavior of the graph. The graph of f(t) is a piecewise linear function with three segments: 1. For 0 < t <1, f(t) = 3 2. For 1 < t <2, f(t) = -4t +7 (a line with a slope of -4 starting at t = 1 and going to t = 2) 3. Fort > 2, f(t) = 5t - 8 (a line with a slope of 5 starting at t = 2 and continuing onwards)
I can describe the behavior of the graph. The graph of f(t) is a piecewise linear function with three segments: 1. For 0 < t <1, f(t) = 3 2. For 1 < t <2, f(t) = -4t +7 (a line with a slope of -4 starting at t = 1 and going to t = 2) 3. Fort > 2, f(t) = 5t - 8 (a line with a slope of 5 starting at t = 2 and continuing onwards)
I can describe the behavior of the graph. The graph of f(t) is a piecewise linear function with three segments: 1. For 0 < t <1, f(t) = 3 2. For 1 < t <2, f(t) = -4t +7 (a line with a slope of -4 starting at t = 1 and going to t = 2) 3. Fort > 2, f(t) = 5t - 8 (a line with a slope of 5 starting at t = 2 and continuing onwards)
Definition Definition Group of one or more functions defined at different and non-overlapping domains. The rule of a piecewise function is different for different pieces or portions of the domain.
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