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Yes, they can be put into a one-to-one correspondence. The size of both sets is what's called a "countable infinity".
anything can be put into it so... (-infinity,infinity)
The mode, I think is not always a number in the data set it represents, for example I have a set of numbers, 1,7,2,4,6. You'll put them in order; 1,2,4,6,7. And there is no number that is the mode. So, I believe that is correct.
Put it off to the right side of the number as R(x)
Put the number down, and after that count up how many others of that # there are, including the one you put down, and then put the number of how many others there are and put it in smaller print on the upper right side of the number. EX: 33+42= 43
Sweetheart, 3 multiplied by infinity is still infinity. It's like trying to put out a forest fire with a water gun - it's just not gonna work. Infinity is an endless concept, so no matter how many times you multiply 3 by it, you're still left with infinity.
To infinity and beyond.
The arrows at the ends of a number line indicate that the line extends forever in both directions (i.e. towards positive infinity and negative infinity)...since there is no largest or smallest real number.
When you look underneath the vehicle, near the side steps and tire is a oval shaped groove. this is where you put the jack.
Yes, they can be put into a one-to-one correspondence. The size of both sets is what's called a "countable infinity".
One can only look at this question in the sense of a limit, as infinity is not really a number and cannot be added upon or subtracted. However, if this is in terms of the latter stages of a limit, then 1 - infinity = - infinity.
There is NO value in 'Infinite'. Because the number is so huge a value cannot be put on it. ; have an end number. Remember the word 'infinite' means ' not ending/fished'. It does NOT finish. However big you can make a number, if you add one(1) to it, it becomes bigger. This goes on 'ad finitum'.
anything can be put into it so... (-infinity,infinity)
The mode, I think is not always a number in the data set it represents, for example I have a set of numbers, 1,7,2,4,6. You'll put them in order; 1,2,4,6,7. And there is no number that is the mode. So, I believe that is correct.
It is but a convention. In theory, you can put the number scale in any orientation.
Get an action replay.
Put it off to the right side of the number as R(x)