On the off chance that a system meets the entirety of the states of a binomial conveyance aside from the quantity of preliminaries is not? fixed, at that point the mathematical dissemination can be utilized. The likelihood of getting the primary accomplishment on the xth preliminary is given by

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?P(x)equals=p left enclosure 1 short p right bracket Superscript x less 1p(1?p)x?1?, ?

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where p is the likelihood of achievement on any one preliminary. Subjects are arbitrarily chosen for a wellbeing review. The likelihood that somebody is an all inclusive donor? (with bunch O and type Rh negative? blood) is ?

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0.15 ?

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Discover the likelihood that the primary subject to be a general blood benefactor is the ?

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eighth ?

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individual chose. ?

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A reasonable coin is flipped twice. ?

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In the event that the two flips come up heads, you lose $6. ?

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In the event that at any rate one flip comes up tails, you win $2. ?

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Leave X alone the irregular variable that compares to your rewards in dollars. Ex: X = 2 on the off chance that you win $2 and X = - 2 on the off chance that you lose $2. What is the normal estimation of X? ?

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E[X] = ____ ?

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Bill battles that individuals spend somewhere in the range of 0 and 80 minutes every day tuning in to music, and he demands that no scope of times is any more probable than some other. Jane contends that it doesn't bode well to accept that since individuals are similarly prone to go through over two hours tuning in to music as they are to spend somewhere in the range of 30 and fifty minutes and proposes an ordinary dissemination all things considered. ?

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As per Bill, what is the likelihood that an arbitrary individual goes through over two hours tuning in to music in a day? ?

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A pack contains 7green marbles, 10 blue marbles, and 8 red marbles. We should consider the occasion A "Drawing a green marble" and occasion B "Drawing a red marble". ?

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In the event that one marble is drawn from the pack, what is the likelihood of drawing a red marble and a green marble (on a similar draw)? ?

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In the event that one marble is drawn from the pack and not supplanted, another marble is drawn, what is the likelihood of drawing a redred marble then a greengreen marble??

Question 2, Design (c1, c2/cl, 64) 148 pis) Application to select the upnal S, sevendal by two other signals , and S, asshown in Fig 2 1 the signal S frequency is Fully S, at Bullied Sia toll. The replieds of incoming signals are it WhenY and should Explain why the HIPI would be the most appropriate to meet the application requireintens. (draw filter reponse on Fig 2) (:2716 pal Fig 2 Write the approprite fiber design specifications to meet the design requirements. (el) 112 pul Parameter Desired Value to meet requirenwent Center freq L. C. Design the BPF filter circuit of Fig. I by setting the circuit components (R. C) to meet the application requirements using. C, = C, = C, k= 20/C. R, =.R1 - 1901-10 9 R, = 2HR, (c3) |18 pil d. Explain how you would verify the operation of the filter design in the lab. State the details of all steps with specific instruments used, inputs set, outputs observed ...(of) (12 push Step Description4. The figure has two spherical shells and three different possible gaussian surfaces. If both shells have a charge of 5nC what is the electric field at the innermost gaussian surface? 10 1 Shell O R Gaussian surface1. Choose an appropriate Gaussian surface: explain in words what your Gaussian surface looks like and make a clear sketch of your Gaussian surface together with the sketch of the cylinder. Gaussing surface 2. For each point of your Gaussian surface, explain if/where the electric field vector is perpendicular, parallel, or at some other angle with respect to this surface. 3. Calculate the total electric flux through your Gaussian surface. 4. Calculate the total charge enclosed Qenel in your Gaussian surface4. Which is true of the Gaussian function? a. One way of computing the derivative of noisy signal is to smooth with a Gaussian before taking the derivative. Now, because differentiation and convolution are both linear operators we can invert their order and thereby compute the derivative of the smoothed signal by simply convolving the raw signal with the derivative of a Gaussian. b. Gaussian filtering in 2D can be decomposed into two 10 Gaussian filtering operations. c. Convolution of a signal with a Gaussian filter in the spatial domain equates with multiplication of the Fourier transform of the signal with the Fourier transform of the Gaussian (which is a Gaussian also) in k-space. d. A Gaussian filter acts as a low-pass filter. e. All of the above are true