Expansionary fiscal policy to prevent real GDP from falling below potential real GDP would cause the inflation rate to be _<u>higher</u><u>_</u>and real GDP to be <u>higher.</u>
<h3>
What is Expansionary fiscal policy ?</h3>
Expansionary fiscal policy can be defined as the type of fiscal policy in which government intend to increase the aggregate money supply while on the other hand cut or reduce the tax rate for the purpose of economy growth.
In a situation were real GDP fall below potential real GDP this tend to lead to increase in both inflation rate and real GDP.
Inconclusion the inflation rate will be _<u>higher</u><u>_</u>and real GDP will be <u>higher.</u>
<h3 />
Learn more about Expansionary fiscal policy here:brainly.com/question/546292?source=archive
Answer:
The gross domestic product
Explanation:
The gross domestic product = Consumption spending + Investment + Government Spending + Net Export
There are two different options I would give her:
1) You can use your credit card now if you know that within the 30 days of purchasing the T.V. (or how ever many days until interest accrues if sooner) you will have enough money to properly pay your card off so that you aren't charged interest. Once you add interest, the T.V. becomes a much larger expense overtime due to paying the interest. Also, if it's a card that you get cash back for, you can 'make money' essential on your purchase because you'll get cash back.
2) Wait for the raise, what if the raise doesn't happen? What if something unexpected happens and you've used all your funds for a T.V. that isn't a necessity. There are so many reason to wait and pay cash for something. In this situation I probably wouldn't use all of my appropriated emergency funds for a T.V. and save the extra money from the raise.
Answer:
37.7 hours
Explanation:
Calculation to determine what The delivery cycle time was:
Using this formula
Delivery cycle time=Wait time +Throughput time
Where,
Wait time=28.0
Throughput time=Process time 1.0+ Inspection time 0.4+ Move time 3.2 +Queue time 5.1=9.7
Let plug in the formula
Delivery cycle time=28.0+9.7
Delivery cycle time=37.7
Therefore Delivery cycle time was 37.7