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When a die was thrown the scores was an odd #. What is the prob. that it was a prime #?
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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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MP 2000 Hindustan: Evaluate ∫(tan(x)+cot(x))^2 dx
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A cubical die, numbered 1 to 6 is weighted so that a six is twice as likely to occur as any other #.
U Arizona: For each integral decide which of the following is needed:
2nd way: integral ∫x^k ln(x) dx = x^(k+1)/(k+1) ln(x) - x^(k+1)/(k+1)^2 + C where C ≠ -1
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exp Evaluate these 4 integrals containing e^x ...
Screen Recording 2024-05-12 at 9.04.39 PM
Evaluate these 9 integrals containing ...
1)integral ∫ x dx 2)integral ∫ ln(x)/x dx via inspection [NO u-sub]
prob stat: A population of N=5 scores has a mean µ= 12. What is ∑X for this sample?
prob stat: For events A & B it is known that P(A)=P(B), P(AnB)=0.1 & P(AuB)=0.7. Find P(A')
MP-98 2nd/2 ways Evaluate i) ∫e^(loge(x)) dx ii) ∫e^(-loge(x)) dx
AI 2008 Hindustan 2nd/2 ways: Evaluate trig integral ∫2cos(x)/(3 sin^3(x)) dx
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