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If the area of standard normal curve between z =0 to z =1 is 0.3413, then the value of (1) is?
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If the area of standard normal curve between z =0 to z =1 is 0.3413, t...
Calculation of (1)


  • Firstly, we need to understand that the standard normal curve has a mean of 0 and a standard deviation of 1.

  • Given that the area between z = 0 to z = 1 is 0.3413, we can use a standard normal distribution table to find the corresponding z-score.

  • Looking at the table, we can find the area closest to 0.3413, which is 0.3415.

  • The corresponding z-score for this area is 0.84.

  • Therefore, (1) can be calculated as follows:
    (1) = P(Z > 0.84)
    (where Z is a standard normal variable with mean 0 and standard deviation 1)

  • Using a standard normal distribution table, we can find the area to the right of 0.84, which is 0.1995.

  • Therefore, (1) = P(Z > 0.84) = 0.1995.

Community Answer
If the area of standard normal curve between z =0 to z =1 is 0.3413, t...
0.5-0.3413=0.1587
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If the area of standard normal curve between z =0 to z =1 is 0.3413, then the value of (1) is?
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