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How would you prove algebraically that the following function is one to one? f(x)= (x+3)^2 , x>= -3?

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Q: How would you prove algebraically that the following function is one to one?
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The 5th of October in the following year is 556 days after the 18th of March in a year. If the following year is a leap year, then it would be the 4th of October.The 5th of October in the following year is 556 days after the 18th of March in a year. If the following year is a leap year, then it would be the 4th of October.The 5th of October in the following year is 556 days after the 18th of March in a year. If the following year is a leap year, then it would be the 4th of October.The 5th of October in the following year is 556 days after the 18th of March in a year. If the following year is a leap year, then it would be the 4th of October.The 5th of October in the following year is 556 days after the 18th of March in a year. If the following year is a leap year, then it would be the 4th of October.The 5th of October in the following year is 556 days after the 18th of March in a year. If the following year is a leap year, then it would be the 4th of October.The 5th of October in the following year is 556 days after the 18th of March in a year. If the following year is a leap year, then it would be the 4th of October.The 5th of October in the following year is 556 days after the 18th of March in a year. If the following year is a leap year, then it would be the 4th of October.The 5th of October in the following year is 556 days after the 18th of March in a year. If the following year is a leap year, then it would be the 4th of October.The 5th of October in the following year is 556 days after the 18th of March in a year. If the following year is a leap year, then it would be the 4th of October.The 5th of October in the following year is 556 days after the 18th of March in a year. If the following year is a leap year, then it would be the 4th of October.


What is x to the second power minus x?

A function--namely a parabola (concave up). To "evaluate" this function you would need an x value and would find the resulting y value. To "solve" this function, you would probably be given a y value and asked to find the corresponding x value(s).


Which of the following equations has the solution set 0?

It would help very much if the "following equations" actually DID follow!


What function would have the point 0 0 on it's graph?

x=0


What is the domain of the function y equals 2x plus 3?

The domain of a function is the set of it's possible x values that will make the function work and output y values. In this case, it would be all the real numbers.