What is the value of one sided lower cusum? \) b) \(C_i^-=max⁡\) c) \(C_i^-=min⁡\) d) \(C_i^-=max⁡\)

What is the value of one sided lower cusum? \) b) \(C_i^-=max⁡\) c) \(C_i^-=min⁡\) d) \(C_i^-=max⁡\) Correct Answer 0,x_i-(μ_0+K)+C_{i-1}^-

The tabular cusum works also by accumulating derivations from the mean that are below the target with one statistic Ci–. The value of this value is called the one sided lower cusum and its expressed as, \(C_i^-=max⁡\)

Related Questions

Which of these is a correct expression for the one sided upper cusum? \) b) \(C_i^+=max⁡\) c) \(C_i^+=min⁡\) d) \(C_i^+=max⁡\)
In AES, to make the s-box, we apply the transformation b’_i = b_i XOR b_(i+4) XOR b(i+5) XOR b_(i+6) XOR b_(i+7) XOR c_i What is c_i in this transformation?