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\boxed{\left( -\dfrac43, \dfrac34 \right)} - Parker Core Knowledge

📅 May 3, 2026 👤 scraface

May 03, 2026

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📌 Now, we have a system of linear equations:

📌 Set the derivative equal to zero to find the critical points:

📌 Thus, the times at which the rate of change of the flow is zero are:

📌 To find where the polynomial has a local minimum, we first find the derivative, set it to zero to find critical points, and then use the second derivative test.

📌 Set the first derivative equal to zero to find critical points:

📌 Solution: The $ y $-intercept occurs where $ x = 0 $. First, compute the slope $ m $ of the line:

📌 Using point-slope form $ y - y_1 = m(x - x_1) $ with point $ (3, 7) $:

📌 Thus, the $ y $-intercept is when $ x = 0 $:

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