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Q: Which pairs of ordered pair could you remove from the relation -1013222331 so that it become a function?
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A function has vertical asymptotes at x-values for which it is and near which the function's values become very positive or negative numbers?

Undefined; large


Which the function's values become very positive or negative numbers?

The positive regions of a function are those intervals where the function is above the x-axis. It is where the y-values are positive (not zero). The negative regions of a function are those intervals where the function is below the x-axis. It is where the y-values are negative (not zero).


How can you differentiate between a function and an equation?

The idea of a function is that when you give it an input number, it will always give you a unique output number. Examples: y = 2x (y is a function of x) h = 1/x2 + 5 (h is a function of x) z = 23 + 3y - x + x/y (z is a function of x and y) An equation simply tells you that two things are equal (left side is equal to the right side). Examples: y = 2x (note: also a function) 2x2 + 5 = 50 (not a function, but can be manipulated to become one: [x = squareroot of (50 - 5)/2]) 2 + 19 = 21 (not a function) All functions are equations, but not all equations are functions. Any equation where you have 1 input but more than 1 output is a relation. A function can have different inputs that give the same output, but not 1 input and multiple outputs (example: If you put 5 and -5 as inputs into the function y = x2, you will get the same output of 25.)


Did Constantine translate The Bible?

No. St. Constantine didn't become a Christian until he was on his deathbed. St. Jerome personally translated it into Latin. King James ordered it translated into English.


What is the mapping between a set of inputs and a set out outputs?

It is simply a mapping. It could be a function but there are several conditions that need to be met before the mapping can become a function and there is no basis for assuming that those conditions are met.