A measure of the amount of output produced by a given amount of inputs in a specific period of time is the definition of <u>Productivity </u>
Data is fed into a computer as input. A computer's output is already data that it sends. Only digital data could be processed by computers. A computer requires the digitalization of all input. A lot of the time, data that is output, such as sound from a computer's speakers, must be transformed back to analog.
Productivity would be a gauge of economic success because it contrasts the number of goods and services that are produced services made (output) with both the number of inputs needed to produce those goods and services.
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The term used is called “Goods”
Answer:
The one possible effect of high unemployment in a mixed market economy would be that the lack of income will weaken the buying power of many.
Explanation:
When a value is 68% likely to occur, then it is<u> 1 standard deviation</u> from the mean. If data is incredibly rare, then it will be <u>0 standard deviation</u>s from the mean.
<h3>What is the empirical rule?</h3>
This is a rule that predicts the percentage of values the further you go from the mean. 1 standard deviation from the mean would have 68% of the values.
The further you go from the mean, the higher the percentage of values that will be seen such that 3 standard deviations from the mean has 99% of values.
A 0 standard deviation from the mean is incredibly rare and points to identical values which isn't realistic and is why such discoveries would be considered new.
In conclusion, this is 0 standard deviation.
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Answer:
3.5 K
Explanation:
When a sample of a substance releases heat energy, its temperature decreases according to the equation:
where
Q is the heat energy released
m is the mass of the substance
C is the specific heat capacity
is the initial temperature
is the final temperature
For the block of brass in this problem, we have:
m = 0.1 kg is the mass
Q = -56.4 J is the heat energy released (negative since it is released)
C = 380 J/kg K is the specific heat capacity of brass
is the initial temperature
Solving for , we find the final temperature: