We have to find the z-score that correspond to an area under the curve of 0.2546.
This means to find the value of zc, so that:

Then, we can express zc as:
[tex]z_c=-(0.6+0.06)=-0.66" src="
![image]()
We can check with an app as:
We have confirmed we have the right value:

Answer: z-score = -0.66