Q2Single correct3 Marks10 May 2026Let X∼N(μ,σ2)X \sim \mathcal{N}(\mu , \sigma ^2)X∼N(μ,σ2), find the value of c in terms of σ\sigmaσ such that P(X < μ\muμ + c) = 0.95.Ac=0.95⋅σc = 0.95 \cdot \sigmac=0.95⋅σBc=1.645⋅σc = 1.645 \cdot \sigmac=1.645⋅σCc=1.96⋅σc = 1.96 \cdot \sigmac=1.96⋅σDc=1.96⋅σ2c = 1.96 \cdot \sigma ^2c=1.96⋅σ2