#16 2011 MIT Integration Bee Qualifying Exam

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#10 2023 MIT Integration Bee Qualifying Exam

3:21

#10 2023 MIT Integration Bee Qualifying Exam

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MP 2000 Hindustan: Evaluate ∫(tan(x)+cot(x))^2 dx

0:50

MP 2000 Hindustan: Evaluate ∫(tan(x)+cot(x))^2 dx

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AI 2008 Hindustan: Evaluate integral ∫ 2/3 cos(x)/sin^2(x) dx

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AI 2008 Hindustan: Evaluate integral ∫ 2/3 cos(x)/sin^2(x) dx

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count quick review: Permutation vs Combination

7:11

count quick review: Permutation vs Combination

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1st/3parts: Checkpoint 1.1 STPM Math T Sem2

8:28

1st/3parts: Checkpoint 1.1 STPM Math T Sem2

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Screen Recording 2023-12-30 at 9.34.01 PM

2:26

Screen Recording 2023-12-30 at 9.34.01 PM

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prob stat: A normal 6-sided dice is rolled. What is the prob. that the first '6' occurs:

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prob stat: A normal 6-sided dice is rolled. What is the prob. that the first '6' occurs:

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Lamar U 2nd way: evaluate trig integral ∫csc(x/2) cot(x/2)(csc^6(x/2)+3csc^4(x/2)-8csc(x/2)) dx

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Lamar U 2nd way: evaluate trig integral ∫csc(x/2) cot(x/2)(csc^6(x/2)+3csc^4(x/2)-8csc(x/2)) dx

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2nd way: exp integral ∫2^(5x) 3^(-x) dx

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2nd way: exp integral ∫2^(5x) 3^(-x) dx

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UC Davis: integrate sin(x)/(1+sin(x)) dx

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UC Davis: integrate sin(x)/(1+sin(x)) dx

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2 ways: Find the derivative y=ln(x) sin(x)

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2 ways: Find the derivative y=ln(x) sin(x)

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U of Arizona: For each integral decide which of the following is needed ....

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U of Arizona: For each integral decide which of the following is needed ....

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trig integral ∫x^2 cos(x^3) e^sin(x^3) dx

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trig integral ∫x^2 cos(x^3) e^sin(x^3) dx

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#17 2011 MIT Integration Bee Qualifying Exam

1:15

#17 2011 MIT Integration Bee Qualifying Exam

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2nd way: derivative (x/a)^n/(n-1) + (y/b)^n/(n-1) = 1

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2nd way: derivative (x/a)^n/(n-1) + (y/b)^n/(n-1) = 1

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Review: integral ∫1/(x^2-a^2)dx vs integral ∫1/(a^2-x^2) dx vs integral ∫1/(x^2+a^2) dx

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Review: integral ∫1/(x^2-a^2)dx vs integral ∫1/(a^2-x^2) dx vs integral ∫1/(x^2+a^2) dx

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Find the expected value & the std deviation in the number of '6's when 20 dice are rolled.

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Find the expected value & the std deviation in the number of '6's when 20 dice are rolled.

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Columbia U: 1st way integral ∫√(x^2-9)/x^4 dx

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Columbia U: 1st way integral ∫√(x^2-9)/x^4 dx

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2nd way: derivative y^2=4a(x+a sin(x/a))

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2nd way: derivative y^2=4a(x+a sin(x/a))

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integral ((cos(x)-cos^2(x))/(1-cos^3(x)))

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integral ((cos(x)-cos^2(x))/(1-cos^3(x)))

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