B. It has a volume of 1 cubic unit.
D. It is called a "unit cube."
E. It can be used to measure volume.
Select ALL the correct answers from the provided below
Choose the statements that are true about a cube with a side length of 1 unit.
A. It has a volume of 6 cubic units.
B. It has a volume of 1 cubic unit.
C. It has a volume of 3 cubic units.
D. It is called a "unit cube."
E. It can be used to measure volume.
F. It is called a "one block."
3 answers
There is an expression some people use that says what you put into it is what you get out of it some people use this expression to describe your skills at a sport or activity and how that relates to the amount of time and effort you spend practicing that activity does this expression apply to functions how give me an example to support your answer
Yes, this expression can apply to functions. The output of a function is determined by the input provided to the function, and the function itself represents the relationship between its input and output.
For example, consider the function f(x) = 2x, which takes an input number x, multiplies it by 2, and returns the resulting output. If we put in an input of 3, then the output will be 2 times 3, which equals 6. Similarly, if we put in an input of 6, then the output will be 2 times 6, which equals 12. Thus, the input we put into the function (3 or 6) determines the output we get out of the function (6 or 12). The same can be said for other functions, where the output is determined by the input provided and the function's rules.
For example, consider the function f(x) = 2x, which takes an input number x, multiplies it by 2, and returns the resulting output. If we put in an input of 3, then the output will be 2 times 3, which equals 6. Similarly, if we put in an input of 6, then the output will be 2 times 6, which equals 12. Thus, the input we put into the function (3 or 6) determines the output we get out of the function (6 or 12). The same can be said for other functions, where the output is determined by the input provided and the function's rules.