I don't really understand what you're asking, but say you have the number 67,to find 23% of that number, you would multiply 67 by .23, you will then get whatever 23% of 67 is.
Answer:
I think it would be $81.60
Step-by-step explanation:
Answer: y-intercept: (0,-6)
Answer:
According what I can read, I have the following statements:


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a) Applying properties of limits

b) Applying properties of limits

c) Applying properties of limits

d) Applying properties of limits

e) Applying properties of limits

f) Applying properties of limits
