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Only one correct answer #mit #math #satmath #testprep
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Day 153 — 2026 MIT Integration Bee Qualifying (Q19) 365 Problems for 365 Days Today’s problem is a nested logarithm integration question that shows up a lot in AP Calculus and contest math: you’re looking for the “perfect substitution” hidden in the denominator xlog(x). If you choose the right u-sub, the integral turns into a clean integration-by-parts problem with ulog(u). Problem: Integral of [ log(log x) * log(log(log x)) ] / [ x * log x ] dx High-yield hint: \t•\tIf you see dx/(x log x), thi
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TikTokbrainrot.mathematics
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🔥 Day 139 — 2026 MIT Integration Bee (Qualifying) Q2 Evaluate: ∫ e^(2026·e^x) · e^x dx This is a perfect u-sub “inside-the-exponential” setup. If you set u = 2026·e^x, then du = 2026·e^x dx and the integral collapses immediately. 👉 Hints • u = 2026·e^x • du = 2026·e^x dx → (e^x dx) = du/2026 • Integral becomes (1/2026) ∫ e^u du Would you catch the substitution in time? ⏱️ 💭 Drop your answer below 👇 ✅ Full step-by-step solution is on my page. ➡️ Follow for the rest of the 2026 Qualifying set!
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TikTokbrainrot.mathematics
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🔥 Day 146 — 2026 MIT Integration Bee (Qualifying) Q12 Evaluate: Integral from 0 to 1 of sqrt(x^2 x sqrt(x^2 x sqrt(x^2 x …))) dx This is an “infinite nested radical” problem that looks impossible… until you use self-similarity. Let the whole radical be y. Then the inside contains y again, which gives you a clean equation to solve before you integrate. Hints: \t•\tLet y = sqrt(x^2 x sqrt(x^2 x …)) \t•\tThen y = sqrt(x^2 x y) \t•\tSolve for y on [0, 1], then integrate 📣 Project Mentor: free guid
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TikTokbrainrot.mathematics
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Ein Paar Aufgaben mit Winkel. Wärst du auf die Lösung gekommen? #mathe #maths #mathematik #math #mathtrick
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MIT lecture on matrix methods #matrix #linearalgebra #quant #math Credit: everythingquant
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