What is the value of one sided upper cusum of the standardized cusum chart?
Posted: Thu Jul 14, 2022 1:54 pm
a) \(C_i^+=max\left\{0,y_i-k+C_{i-1}^+\right\}\)
b) \(C_i^+=max\left\{0,y_i+k+C_{i-1}^+\right\}\)
c) \(C_i^+=min\left\{0,y_i+k+C_{i-1}^+\right\}\)
d) \(C_i^+=min\left\{0,y_i-k+C_{i-1}^+\right\}\)
b) \(C_i^+=max\left\{0,y_i+k+C_{i-1}^+\right\}\)
c) \(C_i^+=min\left\{0,y_i+k+C_{i-1}^+\right\}\)
d) \(C_i^+=min\left\{0,y_i-k+C_{i-1}^+\right\}\)