#17 2020 MIT Integration Bee Quali Exam:

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MPPET 1996 Hindustan: trig integral ∫ sin^2(x) -cos^2(x)/(sin^2(x) cos^2(x)) dx

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MPPET 1996 Hindustan: trig integral ∫ sin^2(x) -cos^2(x)/(sin^2(x) cos^2(x)) dx

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stat: SLR Properties of residuals

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stat: SLR Properties of residuals

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RPET 2003 Hindustan: integral ∫sin^4(x)-cos^4(x) dx

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RPET 2003 Hindustan: integral ∫sin^4(x)-cos^4(x) dx

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2nd way: integral ∫ log √x(x^n) dx

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2nd way: integral ∫ log √x(x^n) 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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2nd/3ways: trig integral ∫sec(x) dx

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2nd/3ways: trig integral ∫sec(x) dx

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Find the power set of each of the following sets ...

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Find the power set of each of the following sets ...

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2nd way: Evaluate integral ∫x^2/√(19-x^2) dx

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2nd way: Evaluate integral ∫x^2/√(19-x^2) dx

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1st/2 parts stat: SLR SLR Regression lline always goes through the point (x̄, ȳ)

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1st/2 parts stat: SLR SLR Regression lline always goes through the point (x̄, ȳ)

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Screen Recording 2024-02-22 at 10.23.21 PM

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Screen Recording 2024-02-22 at 10.23.21 PM

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A random variable X has the following parameters: E(X)=a & Var(X)=2a^2-1 a∈R

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A random variable X has the following parameters: E(X)=a & Var(X)=2a^2-1 a∈R

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2nd way: log sqr integral ∫ln(x)/x dx

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2nd way: log sqr integral ∫ln(x)/x dx

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Lamar U Calculus: #14 integral ∫ [9sin^5(3x)-2cos^3(3x)] csc^4(3x) dx

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Lamar U Calculus: #14 integral ∫ [9sin^5(3x)-2cos^3(3x)] csc^4(3x) dx

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2nd way: trig integral ∫ tan(x)/(tan^2(x)+tan(x)+1) dx

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2nd way: trig integral ∫ tan(x)/(tan^2(x)+tan(x)+1) dx

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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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derivative If y=e^(a arc sin(x)), prove that (1-x^2)y2 - xy1 = a^2y.

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derivative If y=e^(a arc sin(x)), prove that (1-x^2)y2 - xy1 = a^2y.

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#2 2024 2nd/2 ways: MIT Integration Bee Qualifying Exam

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#2 2024 2nd/2 ways: MIT Integration Bee Qualifying Exam

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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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#13 2011 MIT Integration Bee Qualifying Exam

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#13 2011 MIT Integration Bee Qualifying Exam

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#17 2010 MIT Integration Bee Qualifying Exam

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#17 2010 MIT Integration Bee Qualifying Exam

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