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logistic_guy replied to the thread wave equation.Let us try to solve: \int_{0}^{L}\sin^2 \alpha_n x \ dx = \frac{1}{2}\int_{0}^{L}1 - \cos 2\alpha_n x \ dx = \frac{1}{2}\bigg(x -... -
logistic_guy replied to the thread Euler function.:thumbdown:👎 \varphi(13) = 13^0(13 - 1) = \textcolor{red}{\bold{12}}
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logistic_guy replied to the thread microprocessor - 6.\bold{5.} Define the purpose of the following assembler directives: (a) DB \longrightarrow \textcolor{blue}{\text{defines a byte or...
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logistic_guy replied to the thread partial differential equation - 11.Beat it. \frac{dx}{ax^2} = \frac{dy}{-bx^2} = \frac{dw}{(w - bx - ay)^2} \frac{dx}{ax^2} = \frac{dy}{-bx^2} \frac{dx}{a} =...
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logistic_guy replied to the thread puzzle - 2.Did I tell you that I am good in chemistry? \bold{PALLADIUM} \longrightarrow \textcolor{darkgreen}{\bold{Pd}}...
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Kkhansaheb replied to the thread partial differential equation - 11.Please show us what you have tried and exactly where you are stuck. Please follow the rules of posting in this forum, as enunciated at...
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KI reported this.
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KI have logistic_guy on "ignore," but I decided to see what this post was in reference to the limit. I reported post #14 and requested a...
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LI reported this.
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Dr.Peterson replied to the thread Can someone help me understand the answer of this question?.The problem is asking for P(exactly 2 trout | at least 3 carp) = P(exactly 2 trout | at most 5 trout). This is equal to P(exactly... -
Nnasi112 posted the thread Can someone help me understand the answer of this question? in Probability / Statistics.I waited for long for this site to be fixed but it took longer than usual. I've had this question for a while and thought I'd post it...
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Nnasi112 replied to the thread Should I post or Wait?.I reported this.
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The Highlander reacted to khansaheb's post in the thread Simple vs. Compound events and experiments with
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I believe in this case: The probability of "success or failure" of the consequent event/s is dependent on the "success or failure" of... -
logistic_guy replied to the thread wave equation.Apply the second initial condition. u_t(x,0) = \sum_{n=1}^{\infty} a\alpha_nB_n \ \sin \alpha_n x 0 = \sum_{n=1}^{\infty} a\alpha_nB_n...
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\textcolor{indigo}{\bold{Solve.}} ax^2\frac{\partial w}{\partial x} - bx^2\frac{\partial w}{\partial y} = (w - bx - ay)^2
