Question
Consider the nonlinear equation y = f(x) = x^2 + 2, where the input x is a Gaussian random variable having mean of 1 and
Consider the nonlinear equation y = f(x) = x^2 + 2, where the input x is a Gaussian random variable having mean of 1 and variance of 1. We desire to calculate the statistics of the output variable y using the sigma-point approach, where we use the CDKF parameter values when doing so, and assume that h=sqrt(3).
1) What is the value of 0^(m)? Enter your answer with two digits to the right of the decimal point.
2) What is the value for the input mean x_bar?
3) What is the value for the input covariance x_tilda?
4) What is the value you compute for the output mean y_bar?
5) What is the value you compute for the output covariance y_tilda?
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