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Choose the correct alternative:
The number of arbitrary constants in the general solutions of order n and n +1are respectively
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Choose the correct alternative:
The number of arbitrary constants in the particular solution of a differential equation of third order is
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Compute P(X = k) for the binomial distribution, B(n, p) where
n = 6, p = `1/3`, k = 3
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Compute P(X = k) for the binomial distribution, B(n, p) where
n = 10, p = `1/5`, k = 4
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Compute P(X = k) for the binomial distribution, B(n, p) where
n = 9, p = `1/2`, k = 7
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The probability that Mr.Q hits a target at any trial is `1/4`. Suppose he tries at the target 10 times. Find the probability that he hits the target exactly 4 times
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The probability that Mr.Q hits a target at any trial is `1/4`. Suppose he tries at the target 10 times. Find the probability that he hits the target at least one time
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Using binomial distribution find the mean and variance of X for the following experiments.
A fair coin is tossed 100 times, and X denote the number of heads
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Using binomial distribution find the mean and variance of X for the following experiments.
A fair die is tossed 240 times and X denotes the number of times that four appeared
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The probability that a certain kind of component will survive a electrical test is `3/4`. Find the probability that exactly 3 of the 5 components tested survive
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A retailer purchases a certain kind of electronic device from a manufacturer. The manufacturer indicates that the defective rate of the device is 5%. The inspector of the retailer randomly picks 10 items from a shipment. What is the probability that there will be at least one defective item
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A retailer purchases a certain kind of electronic device from a manufacturer. The manufacturer indicates that the defective rate of the device is 5%. The inspector of the retailer randomly picks 10 items from a shipment. What is the probability that there will be exactly two defective items?
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If the probability that a fluorescent light has a useful life of at least 600 hours is 0.9, find the probabilities that among 12 such lights exactly 10 will have a useful life of at least 600 hours
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If the probability that a fluorescent light has a useful life of at least 600 hours is 0.9, find the probabilities that among 12 such lights at least 11 will have a useful life of at least 600 hours
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If the probability that a fluorescent light has a useful life of at least 600 hours is 0.9, find the probabilities that among 12 such lights at least 2 will not have a useful life of at least 600 hours
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The mean and standard deviation of a binomial variate X are respectively 6 and 2. Find the probability mass function
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The mean and standard deviation of a binomial variate X are respectively 6 and 2. Find P(X = 3)
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The mean and standard deviation of a binomial variate X are respectively 6 and 2. Find P(X ≥ 2)
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If X ~ B(n, p) such that 4P(X = 4) = P(x = 2) and n = 6. Find the distribution, mean and standard deviation of X
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In a binomial distribution consisting of 5 independent trials, the probability of 1 and 2 successes are 0.4096 and 0.2048 respectively. Find the mean and variance of the random variable
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