SOLVED: Consider a random sample X1, X2, Xn from the probability density function:f(x; θ) = 0, if 0 < x < θ-13x, if 0 ≤ x ≤ 10, otherwiseFind the method of moments estimator of θ. Find the maximum likelihood estimator of θ. Use the following R codes to generate a sample of size 10,000:pdf <- function(x) if (0 < x x < 1) return(3*x) else return(0) randsmplfunc <- function(func, lower, upper, n) xvalues <- seq(lower, upper, by = 10^-3) sample(xvalues, size = n, replace
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