Question: Please solve the problems in the attachment. Thank you!! In The lifetime T. in years, of a component is given by the exponential probability density

Please solve the problems in the attachment. Thank you!!

 Please solve the problems in the attachment. Thank you!! In The

In The lifetime T. in years, of a component is given by the exponential probability density function shown below. When asked to find time : = L, where a component is 5075 bely to exceed which of the following is correct, and why? If both are correct, explain why. If both are incorrect, explain why. Approach A: as = ) . * di Approach B 0.6 =1 -[ d 1b, The life of a battery in hours can be modeled as a random variable X with the con cspending probability density function is shown below Calculate the probability that free battery lasts longer than one hour. 10 = 0+3 .120 1c Three functions are graphed below Each is continuous on (-as, a). Given that if it is known that J, etalds converges, justify what comparison test can be used to solve the following (note the integral bounds) Holds = and [, /tajds = Sy

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