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count show Σak+b = aΣk + nb where k=1 to n

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Texas Tech: 5 ways trig Differentiate g(x)=cos^2(x)
3:46

Texas Tech: 5 ways trig Differentiate g(x)=cos^2(x)

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2nd way: integral ∫ log √x(x^n) dx
1:00

2nd way: integral ∫ log √x(x^n) dx

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RPET 2003 Hindustan: integral ∫sin^4(x)-cos^4(x) dx
0:57

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

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2nd way: derivative (x^x)^x
0:55

2nd way: derivative (x^x)^x

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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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AI 2008 Hindustan: Evaluate integral ∫ 2/3 cos(x)/sin^2(x) dx
0:56

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

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MP 8,93,96,97,99 Hindustan: Evaluate ∫ sec(x)/(sec(x)-tan(x)) dx
1:23

MP 8,93,96,97,99 Hindustan: Evaluate ∫ sec(x)/(sec(x)-tan(x)) dx

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derivative y=f(logb(arc tan(px+q))
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derivative y=f(logb(arc tan(px+q))

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2 ways: ∫ 1/(10x^2 -x-21) dx
4:42

2 ways: ∫ 1/(10x^2 -x-21) dx

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2nd way: ∫ (x+1)/(1-x^2) dx
3:00

2nd way: ∫ (x+1)/(1-x^2) dx

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2nd/3ways: derivative If f(x)=(x-a)(x-b)(x-c), show f'(x)/f(x)=1/(x-1)+1/(x-b)+1/(x-c)
2:12

2nd/3ways: derivative If f(x)=(x-a)(x-b)(x-c), show f'(x)/f(x)=1/(x-1)+1/(x-b)+1/(x-c)

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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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2nd/2 ways: ∫2/(x^2-x-6) dx
2:08

2nd/2 ways: ∫2/(x^2-x-6) dx

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2nd way: sqrt trig integral ∫1/(√x cos^2(√x)) dx
0:50

2nd way: sqrt trig integral ∫1/(√x cos^2(√x)) dx

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2nd way: trig integral ∫ tan(x)/(tan^2(x)+tan(x)+1) dx
2:35

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

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2nd way: trig integral ∫ √sec^5(x)/√sin^3(x) dx
2:51

2nd way: trig integral ∫ √sec^5(x)/√sin^3(x) dx

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derivative 1/(f(x)-g(ae^(px+q)+b))^1/n
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derivative 1/(f(x)-g(ae^(px+q)+b))^1/n

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exp derivative (log f(ax+b) (g(cx+d)))^h(mx+n)
3:00

exp derivative (log f(ax+b) (g(cx+d)))^h(mx+n)

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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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First Unused (Veo 3) Videos
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First Unused (Veo 3) Videos

Ritno Eisn Maimza MaidmamRitno Eisn Maimza Maidmam

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Laman utama>count show Σak+b = aΣk + nb where k=1 to n>