I don't have any pictures of graphs but a function that has a range of (2, infinity) means that hte lowers point (lowest y-value) is 2, and the height function keeps increasing (the y-value keeps increasing) to infinity.
Incomplete question. The full question read;
Provide the missing category labels from Maslow's theory for the following work scenarios, and answer the related question on Alderfer's theory.
Work Example
- Getting along with coworkers and bosses
Maslow's Need Category ____
Alderfer's ERG Theory Alderfer renamed the need for getting along with coworkers and bosses into the ______category of needs.
- Getting a promotion for a job well done
Maslow's Need Category ____
- Securing another position after being let go from a previous job
Maslow's Need Category ____
Answer:
- <u>Maslow's Need Category = love and belonging need (social belonging need); Alderfer's ERG Theory renamed to relatedness</u>
- <u>Self-esteem need</u>
- <u>Safety need</u>
<u>Step-by-step explanation:</u>
According to Maslow's hierarchy of needs, in a scenario where someone (including a worker) is able to get along with coworkers and bosses, they have achieved the social belonging need.
Alderfer after studying Maslow's hierarchy decided to rename or in other categorize the social belonging need to "<u>Relatedness"</u>. In other words, the individual has a need to be<em> "related,"</em> <em>"to belong." </em>
<em>While "</em>getting a promotion for a job well done" in Maslow's hierarchy falls under the self-esteem need which is best illustrated when the individual has received recognition, a prize, and the likes.
Achieving Job security also falls under Maslow's safety need. That is why we can categorize "securing another position after being let go from a previous job' as belonging to the "Safety need".
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One application of volume is determining the density of an object. Assume the object is made of a pure element (eg: gold). If we know the volume (v) of the object, and we know the mass (m), then we can use the formula D = m/v to figure out the density D. Knowing the volume is also handy to determine if the object can fit into a larger space or not. Another application is figuring out how much water is needed to fill up the inner space of the 3D solid (assuming it's hollow on the inside).
The surface area is handy to figure out how much material is needed to cover the outer surface. This material can be paint, paper, metal sheets, or whatever you can think of really. A good example is wrapping a present and the assumption is that there is no overlap.
Check mine please and thank you
Answer:
(9,12) I think
Step-by-step explanation:
