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Home » First, calculate the number of scenarios successfully resolved initially: - Abbey Badges

First, calculate the number of scenarios successfully resolved initially: - Abbey Badges

📅 February 27, 2026 👤 scraface

Feb 27, 2026

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📌 The total teraflops consumed is $ \boxed{\frac{15}{8}} $.

📌 Question: A science communicator scales a 3D model by $ \frac{3}{2} $. If the original height was $ 2\pi $ meters, what is the new height?

📌 Solution: Multiply the original height by $ \frac{3}{2} $:

📌 2\pi \times \frac{3}{2} = 3\pi \text{ meters}.

📌 The new height is $ \boxed{3\pi} $.

📌 Question: A structural engineer uses $ \frac{7}{3} $ tons of sustainable concrete for a beam. If $ \frac{2}{3} $ ton is reserved for reinforcement, how much concrete is used for the beam itself?

📌 Solution: Subtract $ \frac{2}{3} $ from $ \frac{7}{3} $:

📌 \frac{7}{3} - \frac{2}{3} = \frac{5}{3} \text{ tons}.

🔥 Popular Posts

#### \( x^4 - x^2 + x + C \)
Find the inverse of the function \( f(x) = rac{2x + 3}{x - 1} \).
Set \( y = rac{2x + 3}{x - 1} \).
Swap \( x \) and \( y \): \( x = rac{2y + 3}{y - 1} \).
Cross-multiply: \( x(y - 1) = 2y + 3 \).
Expand: \( xy - x = 2y + 3 \).
Rearrange: \( xy - 2y = x + 3 \).
Factor: \( y(x - 2) = x + 3 \).
Solve for \( y \): \( y = rac{x + 3}{x - 2} \).
#### Inverse: \( f^{-1}(x) = rac{x + 3}{x - 2} \)

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