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Let \( y = f(x) \), so \( f(y) = x \). Then: - AMAZONAWS
Let \( y = f(x) \), so \( f(y) = x \). Then: - AMAZONAWS
📅 March 6, 2026
👤 scraface
Mar 06, 2026
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📌 ight) = rac{1}{3} imes rac{1}{4} = rac{1}{12} $. Thus, the probability of at least one positive is $ 1 - rac{1}{12} = rac{11}{12} $. Final answer: $oxed{\dfrac{11}{12}}$.Question: Define $M(u) = u - rac{u^2}{2}$ for all real numbers $u$. If $a_1 = 1$ and $a_{n+1} = M(a_n)$ for $n \geq 1$, find $a_3$.
📌 Using the formula, \( S_{10} = rac{10}{2} (2 imes 3 + (10-1) imes 5) \).
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📌 Let \( L = \lim_{n o \infty} b_n \). Since \( b_{n+1} = G(b_n) \), taking limits on both sides gives:
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