Statements A, B, C, and E will all cause shift of production possibilities curve outwards. This is because:
Statement A: Training of workers will mean improved skills and knowledge. This will in turn lead to increased productivity and may lead to efficiency and thus increased production.
Statement B: Decrease in cost of production will lead to production of more goods and thus the curve will shift outwards.
Statement C: Increase in short-run aggregate supply may mean supply of more raw materials to the production thus increased productivity.
Statement D: Increase in customer spending will mean increased demand and thus leads to shifting in supply. This leads to increased production.<span />
For example,
write 3 5/4 in simplest form.
3*4+5=12+5=17
17/4 is in simplest form.
Answer:
growth
Step-by-step explanation:
Exponential function represents f (x) = a ^ x
First, the derivative is f '(x) = xa ^ (x-1)
Because when a is greater than 1
(1.08>1)
The values of derivative functions are all greater than 0, so they are monotonically increasing in the domain of definition
So when the base number is greater than 1, it is an increasing function
And the larger the index, the larger the number
I hope it can help you
Answer:
Radius was helping his father Sir Cumference.
Explanation:
The question above is related to the mathematical adventure story entitled <em>"Sir Cumference and the Dragon of Pi."</em>
Radius was the<u> son of Sir Cumference and Lady Di of Ameter</u>. One day, Sir Cumference drank a potion which turned him into a dragon. In order to restore his father's shape, radius needed to find the magic number called "pi."
In mathematics, the value of pie is more than 3<em> (3.14 to be exact)</em> and it is represented by the Greek symbol "
."
So, this explains the answer.
Answer:
C (4,7,10)
Step-by-step explanation:
For a set of numbers to represent the lengths of sides of triangle:
Sum of any two numbers must always be greater than than the third side.
out of the give options only C (4,7,10) follows the above condition.
