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Home » Behind the Laughter: The Untold Secrets of Eddie Murphy’s Iconic Characters! - Carbonext

Behind the Laughter: The Untold Secrets of Eddie Murphy’s Iconic Characters! - Carbonext

📅 February 27, 2026 👤 scraface

Feb 27, 2026

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So assume \( C(x) = 5000 + 120x + 0.5x^2 \). Then average cost:
P(x) = \frac{5000}{x} + 120 + 0.5x
Now take derivative:
P'(x) = -\frac{5000}{x^2} + 0.5
-\frac{5000}{x^2} + 0.5 = 0 \Rightarrow \frac{5000}{x^2} = 0.5 \Righta...
Since \( x > 0 \), \( x = 100 \).
Second derivative: \( P''(x) = \frac{10000}{x^3} > 0 \) for \( x > 0 \...
Thus, production level 100 units minimizes average cost.
Even though original function has \( -0.5x^2 \), which breaks realism,...
Given the instruction to generate similar difficulty, we proceed with...

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Length = \( 2w = 16 \)
Width = 8 cm, Length = 16 cm
#### Width: 8 cm, Length: 16 cmQuestion: Define $ F(n) = n - rac{n^2}...
Solution: We compute the sequence step by step using the definition of...
Start with $ b_1 = 1 $.
b_2 = F(b_1) = F(1) = 1 - rac{1^2}{2} = 1 - rac{1}{2} = rac{1}{2}
b_3 = F(b_2) = F\left(rac{1}{2}
ight) = rac{1}{2} - rac{1}{2} \left(rac{1}{2}
ight)^2 = rac{1}{2} - rac{1}{2} \cdot rac{1}{4} = rac{1}{2} - rac...
b_4 = F\left(rac{3}{8}

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