Complete Question
The complete question is shown on the first uploaded image
Answer:
The confidence level interval is

Explanation:
The sample size is

The number planning to increase workforce is

The confidence level is
%
The value of proportion for a plus 4 method is

substituting values


The z-critical value at confidence level of 98% is

This values is obtained from the standard normal table
The confidence level interval can be mathematically represented as

substituting values


=>
