Prove that tan (Lambda) cos^2

  1. Prove that tan (Lambda) cos^2 (Lambda)+sin^2 (Lamda)/sin(Lambda) = cos (Lambda) + sin (Lambda)
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    2. Marie asked by Marie
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  2. The prior \lambda is distributed according to \textsf{Exp}(a) (a > 0). Write the probability distribution function \pi (\lambda
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  3. Suppose we have the improper prior \pi (\lambda ) \propto e^{-a\lambda }, \lambda \in \mathbb {R} (and a \geq 0). Conditional on
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  4. A is a diagonalizable matrix.It has the characteristic polynomial det(lambda*I-A)=(lambda-c)^n. Prove that A=cI.
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    2. Alex asked by Alex
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  5. A is a diagonalizable matrix.It has the characteristic polynomial det(lambda*I-A)=(lambda-c)^n. Prove that A=cI.
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    2. Alex asked by Alex
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  6. The lifetime (in thousands of hours) X of a light bulb has pdfg(x)= \lambda e^{-\lambda x}, \hspace{3mm} x\geq 0 for some
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  7. Based on your understanding of the Poisson process, determine the numerical values of a and b in the following expression.Integr
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    2. Ramya asked by Ramya
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  8. Recall that the exponential distribution with parameter \lambda is given by the pdf by\displaystyle \displaystyle f_\lambda (y)
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  9. \, \lambda \sim \textsf{Exp}(\alpha ) \, for some \, \alpha >0 \, and conditional on \, \lambda \,, \, X_1,\ldots ,X_
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  10. A long thin rod lies along the x-axis from the origin to x=L, with L= 0.830 m. The mass per unit length, lambda (in kg/m) varies
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    2. Kid asked by Kid
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