Mathematics, 30.11.2019 00:31, brookicooki99
Problem 2. let v = c([−π, π]) and define hf, gi = r π −π f(x)g(x)dx . as in the latest lab, we can actually prove that the set { √ 1 π sin(kx)}k∈n is an orthonormal set in the infinite dimensional space v (you do not have to prove any of these). use the exercise above and the function f(x) = x to prove x[infinity] k=1 1 k 2 ≤ π 2 6 hint: let ek = √ 1 π sin(kx), and calculate ck = hf, eki = √ 1 π r π −π x sin(kx)dx. remark: as noted above, we can actually have equality!
Answers: 1
Mathematics, 21.06.2019 20:00, beverlyamya
Three baby penguins and their father were sitting on an iceberg 0.50.50, point, 5 meters above the surface of the water. the father dove down 4.74.74, point, 7 meters from the iceberg into the water to catch dinner for his kids. what is the father penguin's position relative to the surface of the water?
Answers: 2
Mathematics, 21.06.2019 20:10, sawyerharper
Which expression do you get when you eliminate the negative exponents of 4a^2 b^216a^-3 b
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Mathematics, 21.06.2019 22:00, taliyahjhonson1
The birth weights of newborn babies in the unites states follow in a normal distrubution with a mean of 3.4 kg and standard deviation of 0.6 kg. reaserches interested in studying how. children gain weights decide to take random samples of 100 newborn babies and calculate the sample mean birth weights for each sample
Answers: 1
Mathematics, 21.06.2019 22:30, ondreabyes225pcr83r
Adistribution has the five-number summary shown below. what is the third quartile, q3, of this distribution? 22, 34, 41, 55, 62
Answers: 2
Problem 2. let v = c([−π, π]) and define hf, gi = r π −π f(x)g(x)dx . as in the latest lab, we can a...
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