Calculate the sample proportion (198 yes responses out of 316).

We want to test against a sample size of n = 2200 daily passengers.
In order to use the normal distribution, we should satisfy

2200*0.6266 = 1378.5
2200*(1-0.6266) = 821.5
We may use the normal distribution.
Let us use a 95% confidence interval.
The estimate for the population proportion is

where z* = 1.96 at the 95% confidence level.

Therefore
p = 0.6266 +/-0.0202 = (0.6064, 0.6468)
Answer:
At the 95% confidence level, about 60% to 64% of regular passengers will buy snacks on the train.
<span>Mort's grandfather had his business strategy, in other words, his own principles, which he put it as ''you pay me when you can, I ain't goin' nowheres''. Mort mentions that cash flow is very important. Indeed, he</span> needs to develop a short-term forecast, which is a prediction of revenue, costs, and expenses for a period of a year or less.
Answer:
- Credit (decrease) cash account (112): $12,207
- Debit (decrease) loan account (341): $12,000
- Debit (increase) interest expenses (635): $207
Explanation:
The interest occurred = $12000*7%/365*90=$207
The note to be paid = $12,000
Total paid out: $12,207
If Uniform Supply use cash to pay off the note then the entries include:
- Credit (decrease) cash (112): $12,207
- Debit (decrease) loan account (341): $12,000
- Debit (increase) interest expenses (635): $207