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prob stat: Compute Var(X) when X represents the outcome when we roll a fair die.

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prob stat: Compute Var(X) when X represents the outcome when we roll a fair die.

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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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1st way: exp ∫(e^x)/x (1+x log(x)) dx

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1st way: exp ∫(e^x)/x (1+x log(x)) dx

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

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

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Swinburne U 2nd way: e^(-e^x) e^x dx

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Swinburne U 2nd way: e^(-e^x) e^x dx

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Review: Linear form, Quadratic form & Bilinear form

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Review: Linear form, Quadratic form & Bilinear form

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A box contains 8 blue & 6 red socks. What is the number of ways that 2 socks can be drawn ...

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A box contains 8 blue & 6 red socks. What is the number of ways that 2 socks can be drawn ...

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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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exp Differentiate (i) b^e^x (ii) b^x&e (iii) (b^e)^x (iv) (b^x)^e

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exp Differentiate (i) b^e^x (ii) b^x&e (iii) (b^e)^x (iv) (b^x)^e

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derivative (f(x)/g(x))^h(x)

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derivative (f(x)/g(x))^h(x)

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#16 MIT 2022 Integration Bee Qualifying Exam

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#16 MIT 2022 Integration Bee Qualifying Exam

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2nd/2 ways: derivative x^2/3 + y^2/3 = a^2/3

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2nd/2 ways: derivative x^2/3 + y^2/3 = a^2/3

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Bakaiti last episode

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Bakaiti last episode

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2nd video: 🇪🇹Yemariam🇪🇹 [Draw a person with top hat with digits ...]

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2nd video: 🇪🇹Yemariam🇪🇹 [Draw a person with top hat with digits ...]

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Matriculation & Calculus: Show if y=f(x) g(x) h(x) k(x)

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Matriculation & Calculus: Show if y=f(x) g(x) h(x) k(x)

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

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

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Screen Recording 2024-03-02 at 11.52.18 PM

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Screen Recording 2024-03-02 at 11.52.18 PM

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trig Show 1/(1-sin(x)) + 1/(1+sin(x)) = 2 sec^2(x)

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trig Show 1/(1-sin(x)) + 1/(1+sin(x)) = 2 sec^2(x)

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Review: Multiplying each obs. by a CONSTANT results in new variance =

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Review: Multiplying each obs. by a CONSTANT results in new variance =

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

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

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