Inferential Statisticshard
0:00.0

Given XiN(μ,σ2)X_i \sim N(\mu, \sigma^2) for i=1...ni=1...n, we test H0:μ=0H_0: \mu = 0 using the Likelihood Ratio Test. For a large sample, what is the value of the LRT statistic λ=2ln(L(θ^0)/L(θ^))\lambda = -2 \ln(L(\hat{\theta}_0)/L(\hat{\theta})) if the tt-statistic is t=2t=2?