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Mathematics, 09.09.2021 16:10 tutyfruity29

Estimate the instantaneous rate of change of P(x) = 5x² + 5 at the point: 2 = 2 In other words, choose x-values that are getting closer and closer to 2 and compute the slope of the secant
lines at each value. Then, use the trend/pattern you see to estimate the slope of the tangent line.
Your answer should be accurate to at least 2 decimal places.


Estimate the instantaneous rate of change of P(x) = 5x² + 5 at the point: 2 = 2

 In other words,

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Estimate the instantaneous rate of change of P(x) = 5x² + 5 at the point: 2 = 2 In other words, c...
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