in math what is the range and mode of numbers?
91450
Range is the difference between the smallest and the largest nubers.\n\nMode is the most occuring number(s).\n\nConsider the following numbers:\n\n4, 6, 7, 7, 8, 9, 9, 9, 10, 12\n\nRange = 12-4 = 8\nMode = 9
626950
Mode is the number that occurs most often in a series of numbers.\nExample: 1223444456677789\n4 is the mode\n\nMedian is the number that is right in the middle.\nExample: 123445677788899\n7 is the median
952602
This is what always helps me.\n\nA function is a machine.\n\nThe domain is everything you can put into the machine so that it doesn't break.\n\nThe range is everything you can get out of the machine.\n\nIn the case of your function, there's only one possible value of x that will "break" the function, in the sense that you'd get an infinite answer.  That value is x=0, because then you'd have 9/0 + 7, and 9/0 is infinity.\n\nSo the range is {x | x is not equal to 0}.\n\nAssuming that you meant 9/x + 7, rather than 9/(x+7).  If you meant the latter, x cannot be equal to -7.
784858
Range: Smallest number subtracted from the largest in a set of numbers.\n\nMedian: Arrange all the numbers in numerical order, and find the middle number.\n\nMode: The number that appears most in a set of numbers.
840687
Well, y=x/(x-1).\nSO, y(x-1)=x, or yx-y=x.\nSo, yx-x=y, or x(y-1)=y, so x=y/(y-1).\nSo, that means y is any real number except 1.\nSo, the range is any real number except 1.
3995
Yes: there is 1 range value for each domain value\n\nThe domain values are the first numbers in each pair.  For each of them, -2, -1, 0, and 3, there is one range value.
1072243
Domain: (-infinity, +infinity)\nRange: (-infinity, +infinity)
962268
The range is the largest minus the smallest, or 12-3\nmean & std dev.:\nx, f, r,rf, fr^2\n3, 1, -4, -4, 16\n4, , -3, ,\n5, , -2, ,\n6, 1, -1, -1, 1\n7, 1, 0, 0, 0\n8,  , 1, ,\n9,  , 2, ,\n10, 1, 3, +3, 9\n11 , , 4, ,\n12, 1, 5, +5, 25\nsums,,,,,,,,3, 53\nm = 7+3/5 = 7.6\nσ ≈ √(53/5) ≈ 3.2558\nTechnically, \nσ = √((4.4² + 1.6² + 0.6² + 4.6² + 2.4²/5)\nσ = 3.1369
860077
the range is the set of all values attained by a given function throughout its domain, so just plug in the # for x\n\ng(x) = (-6)/3 + 5 = 3\ng(x) = (-3)/3 + 5 = 4\ng(x) = (-0)/3 + 5 = 5\ng(x) = (3)/3 + 5 = 6\ng(x) = (6)/3 + 5 = 7\n\nyour range is {3, 4, 5, 6, 7} if the domain is {-6, -3, 0, 3, 6}
867199
domain {3.1,0}\nrange={-6,8,-9}
272603
A convenient way of using very large and very small numbers in chemistry is to use "scientific notation".  Any number can be represented as a number between 1 and 10 multiplied by 10 to the right power.  Example:  3,000 can be written as 3.000 x 10^3, where "^" means "to the power of".  10^3 is 1,000.
42787
Rational. Rational numbers can be right in the form: A over B. 11 could be written as 11 over 1.
842826
range=highest value-lowest value\nthere are three averages\nmean is total of all the items/no of items\nmedian is the middle value\nmode is the most repeated value
955805
That simplifies to 3[2x-1]>12\n\n[2x-1]>4\n\n2x-1>4    2x-1<-4\n\nx>5/2  or x<-3/2\n\nWhen you have absolute values, you have to look at both ends of the spectrum
1051867
The range is:\n(-1)<x<=(1)\nx=1 is admissible
403741
1.1 and -1.1\nbut you don't need to round it, that is the exact answer.
889834
To get the range you need the horizontal asymptote.  This is the place where y does not exist.\n\nTo get it, if the top and bottom both have the same degree (highest exponent), just make a fraction with the leading coefficient of the top over the leading coefficient of the bottom.  For your first equations, that's y = 2/1 or y = 2.  So the range is all numbers except 2.  You can do the other one the same way.  Good luck!