Answer:
She could work as a trash person, taking garbage out and destroying it. She could work as a chef, cooking food for hungry people. She could be a homeless shelter worker, and help people find homes.
Explanation:
Huma services cluser is things that you would do for humans outside. Things like trash people take out other's trash a dispose of it all. Making them a human services person!
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Answer:
Decrease
Explanation:
Fiscal policy is an important policy tool which is used by the government to account for revenue and expenses. During a boom stage, when the economy is improving the government implements more taxes. Similarly, in a recession period, where economic growth is negative an expansionary discretionary fiscal policy is applied. In this type of fiscal policy, taxes and government expenses both are concentrated to remove the pressure.
Answer:
a. Rao indorses his payroll check in blank.
Explanation:
There are many types of indorsements, and out of them one is "Trust Indorsement"
Trust Indorsement is an indorsement to a person who can use the funds for the benefit of the indorser.
Example:
Brian indorses a check to his employee Denny "Payable to Denny, as agent for Brian", This is an example of trust indorsment.
Option b and c are clearly examples of trust indorsements in which you can notice that Rao has indorsed his lawyer and accountant "as agent for Rao".
Whereas, option a is NOT a trust indorsment but rather a "Blank Indorsement"
Blank Indorsment is an indorsement that doesn't have any particular indorsee and only has a signature on it.
Answer:
If output doubles when inputs double, the production function will be characterized by a <u>constant returns to scale</u>.
Explanation:
In economics, returns to scale refers to a long run situation that reveals to the proportionate change in output when capital and labor inputs become variable or change.
The three possible types of returns to scale are as follows:
1. Increasing returns to scale: This occurs when the proportionate change in output is greater than the proportionate change in capital and labor inputs.
2. Decreasing returns to scale: This occurs when the proportionate change in output is less than the proportionate change in capital and labor inputs.
3. Constant returns to scale: This occurs when the proportionate change in output is the same as the proportionate change in capital and labor inputs.
Based on the above explanation therefore, if output doubles when inputs double, the production function will be characterized by a <u>constant returns to scale</u>. This is because the the proportionate change (double) in output is the sames as the proportionate change (double) in inputs.