Start learning →

Per §10.5, the area under the normal distribution curve between (μ - σ) and (μ + σ) is approximately:

AAbout 68.26 percent of the total area
BAbout 50.0 percent of the total area
CAbout 34.13 percent of the total area
DAbout 95.44 percent of the total area
Answer & Solution
Correct answer: A. About 68.26 percent of the total area
1. §10.5 (after Figure 10.2) states: 'The area under normal curve (or the probability of x lying) between μ - σ and μ + σ is 0.6826 of the whole or 68.26%. Similarly the area under the normal curve from μ - 2σ to μ + 2σ is 0.9544 of the whole, i.e. 95.44%.' 2. Both are the classical results for a Gaussian distribution. _Source: IGNOU ET-522 Block-3 Unit-10 Concrete Mix Design, §10.5, p. 9_
Practise this question with Quill — B.Tech Civil →

Keep practising Concrete Mix Design

Browse all Concrete Mix Design questions for B.Tech Civil, or explore more Civil Engineering topics.

Start a Concrete Mix Design lesson →
Related questions