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MIT Integration Bee Qualifier Solved In 30 Seconds
∫(x + e + 1)xᵉeˣ dx = ?? MIT Integration Bee 2023, Qualifying Exam, Question 13. #mitintegrationbee
MIT Integration Bee Qualifier in Less Than 30 Seconds
∫(sin⁶(x) + cos⁶(x) + 3sin²(x)cos²(x)) dx. MIT Integration Bee 2023, Qualifying Exam, Question 12.
MIT integration Bee Qualifying exam 2024 #calculus #integration #jee #gcse #science #iit #iitjee
![∫1/(x + 1 + 2√x)² dx [0, ∞] MIT Integration Bee 2025, Regular Season, Problem 1 #mitintegrationbee](https://i.ytimg.com/vi/NduCO-GSVBY/hq720_2.jpg?sqp=-oaymwE9COgCEMoBSFryq4qpAy8IARUAAAAAGAAlAADIQj0AgKJDeAHwAQH4Ac4FgAKACooCDAgAEAEYZCBlKD8wDw==&rs=AOn4CLDG42H-Dc6kMlEd7Wy3iksxsiJM7w)
∫1/(x + 1 + 2√x)² dx [0, ∞] MIT Integration Bee 2025, Regular Season, Problem 1 #mitintegrationbee
![∫(x+((x+…)/(1+…)))/(1+((x+…)/(1+…)))dx [1,3] MIT Integration Bee 2024, Qualifying Exam, Question 20.](https://i.ytimg.com/vi/A9-26CTZm98/hq720_2.jpg?sqp=-oaymwE9COgCEMoBSFryq4qpAy8IARUAAAAAGAAlAADIQj0AgKJDeAHwAQH4Ac4FgAKACooCDAgAEAEYYiBlKD8wDw==&rs=AOn4CLAWzwXpmGtNwqTGuP4DSglVjDMjfQ)
∫(x+((x+…)/(1+…)))/(1+((x+…)/(1+…)))dx [1,3] MIT Integration Bee 2024, Qualifying Exam, Question 20.
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