Solve for triangles which satisfy conditions by law of sines
Use Law of Sines to solve for possible triangles which satisfy given conditions. If the answer doesn't exist, enter DNE. Round the answers to one decimal place. So that angle A1 is smaller than angle A2.)b = 48, c = 46, angleC = 36°
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Suppose, that the system consists of 10 components connected in series, and that each component has the .999 probability of functioning without failure. What lower bound can you put on reliability (i.e., the probability of functioning correctly) o
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Assume the continuous random variable, X, has the uniform distribution over interval from 0 to 100. Find out the following:
Use Law of Sines to solve for possible triangles which satisfy given conditions. If the answer doesn't exist, enter DNE.
The large tree casts the shadow of 8.43m. At that moment, the young pine tree casts the shadow 1 m projects a shadow of 38 cm, determine the height of the big tree?
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Accepted value for the mean and standard deviation of x are 266 days and 16 days, respectively. Suppose that a normal distribution is an appropriate model for the probability distribution of x. What is the probability that the duration is between
Compute height of the tower which casts the shadow of 20 m. when sun's rays impinge on Ground with the angle whose tangentee is 1,369.
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