Three properties that all numerical answers must have

In summary, the question asks for three properties that all numerical answers must have to be correct. These properties include being a numerical value, showing accuracy, and showing precision. However, it is important to consider the context of the question and what is meant by a 'numerical answer' as well.
  • #1
travis51
9
0

Homework Statement


This question being for my physics summer work states "List three properties that all numerical answers must have to be correct"


Homework Equations


None


The Attempt at a Solution


1. must be a numerical value?
2. must show accuracy.
3. must show precision.
 
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  • #2
Depends what is meant by a 'numerical answer'. If the questions asks for, say, the magnitude of a force to be calculated, would you consider the answer numerical? How would you specify a force?
 
  • #3
I can think of something not on you list of three things but I can't think of a hint that doesn't just give you the answer. Perhaps best answer the question haruspex asked you to consider.
 

FAQ: Three properties that all numerical answers must have

What are the three properties that all numerical answers must have?

The three properties are accuracy, precision, and units.

Why is accuracy important in numerical answers?

Accuracy refers to how close a numerical answer is to the true value. It is important because it indicates the reliability of the answer and whether it can be used to make informed decisions or draw conclusions.

What is the difference between accuracy and precision?

Accuracy refers to how close a numerical answer is to the true value, while precision refers to how close multiple measurements of the same quantity are to each other. In other words, accuracy is about correctness, while precision is about consistency.

How do units affect numerical answers?

Units are important in numerical answers because they provide context and meaning to the numbers. Without units, a numerical answer may be meaningless or misleading. Units also allow for consistency in calculations and comparisons between different quantities.

Can numerical answers be accurate without being precise?

Yes, it is possible for a numerical answer to be accurate but not precise. This means that the answer is close to the true value, but the measurements used to obtain the answer may not be consistent with each other.

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