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Home » t = \frac{1 \pm \sqrt46}3 - RTA

t = \frac{1 \pm \sqrt46}3 - RTA

📅 May 10, 2026 👤 scraface

May 10, 2026

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📌 After research-level consideration: in such problems, height along the slant usually means the slant height corresponding to vertical rise.

📌 But this is the length of the surface, not the depth.

📌 The depth (vertical distance from bottom to surface at a point) varies, maximum is 5 m.

📌 Given the context, the intended answer is the vertical height, but the question says along the slanted side.

📌 Final decision: the minimum depth is zero at the overcounter, maximum is 5 m at the center.

📌 However, in standard interpretation for such problems, the height is the vertical component.

📌 But the problem says along the slanted side, so the path along the inclined surface from base to water level.

📌 The base center to rim point along the ground is 3 m, but the slant path of the surface would be from bottom edge along slant to top edge — but the water doesnt fill the top edge.

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