How do u decide whether the difference of 2 integers will be posotive, negative, or zero w/o subtracting?
78925
well, you look at the biggest digit, not including the sign.  lets say it is -7-5.  7 would be the biggest.  Then, see if its subtract or add.  This is add.  It has to be negative, since its a -7.  Another example is 7-9.  9 is the biggest, and since its a negative, the answer is a negative. One last one.  -2+9.  9 is the biggest, and since its possitive, the answer is positive.
406488
If the number in front of x^2 is positive it opens up.\nIf it is negative it opens down.
437452
the right answer is 3 because the order of operations is this: first u divide 2 by 2, and that get's 1; after that, add 1 at 2 and u get 3.\n\nAlways the division or * is the first operation u make. After that u make the + or -.
980219
adding two positive integers you just add like normal number\nand the same thing with subtracting two negetive integers except u add a - sign. then with adding one positive and one negetive u subtract the two numbers and whichever number is bigger u would add negetive or positive to the answer\nex. -9+4=\n9-4=5\n9 is the bigger number\nso ur answer is -5\n\nsubtracting integer u keep the first number, do the opposite sign, the last number u switch, like if ur last number is a negetive then u wiould change it to a positive and visa versa\nex. 7-(-2)=\nleave the 7\nswitch the minus to a plus +\nchange the negitive 2 to a positive 2\nso it would be 7+2=9
902613
I just plugged this into my calculator.\n\n[1, 0, 2, 0, 2, 0 | 0\n0, 1, -3, 0, -2, 0 | 0\n0, 0, 0, 1, -1, 0 | 0\n0, 0, 0, 0, 0, 1 | 0\n0, 0, 0, 0, 0, 0 | 1 ]\n\nTake it however you want.
515624
You can start off by declaring a new integer variable "low", initialize it to 0, and then after any input compare the new value to the value in low and if the new value is lower then set low equal to the new value.\nThe following sites should also be of use.
984884
Adding and subtracting:  You use the sign from the largest number.\n\nIn your example: 8x +6x + 2 + 10\nAll are positive.  You have 14x + 12\n\nLet's say you  have 8x - 6x.  the 8 is bigger and is positive so your answer is positive.  It's 2x.\n\nNow try 6x - 8x.  The 8x is negative and is the larger number.  So it is going to be negative.  The answer is - 2x.  \n\nIf multiplaying or dividing:\n\n+ and + is +\n+ and  - is -\n-  and -  is + \n\nYou must have to memorize those.  Remember, it's always positive unless one sign is positive and one negative.  Then it is negative.\n\nBest Wishes,\nSue
730130
Domain = x... should be all real numbers\n\nRange = y... 2 and up... x can be a negative number, but will always end up being postive when added to two, therefore the lowest number is 2
784373
So long as the absolute value of the sum total of the 2 negative numbers is greater than the absolute value of the sum of the 2 positive numbers the answer should be negative.\n\nExample:\n    (-4)+(-3)+(+2)+(+1)=(-4)\nAbsolute value of (-4)+(-3)= |7|\nAbsolute value of (+2)+(+1)=|3|\n7>3 and 7 is negative so the answer is -4
711526
well, an integer is a whole number (postive or negative) or zero.\nsuch as 37463, or -2, or 0.
391334
2&#92;2=-2&#92;2\n1=-1\ntherefore the answer is -1.
872957
Look at them carefully, find out the diff between each number and it should be obvious.\n\nEquations?
411757
since y=+-(x)^(3/2) Range [0,oo[\nnP=(n,n*n^1/2) and x_n/y_n= [(n^1/2^)/n]=n^-1/2
730496
iteration1: a = 3, b = 2\niteration2: a = 13, b = 8\niteration3: a = 51, b = 30\nloop exit:  a = 81, b = 30 // condition a = a + b executed before exit
115650
--5 2 0 1 -----  F L O W\n--4 2 0 1 -----  B L O W\n--1 0 2 5 -----  W O L F\n-------------------------\n1 0 4 2 7 ----- N O B L E\n\nBut still N and W value are coming same...does this problem have solution. If you have then can you please send the answer to my mail id hssiddhu@yahoo.com
613986
=IF(E12=0,0,\nIF(AND(E12>0,E12<4),\n5.9,IF(E12>=4,12.9,\n"negative value")))\n\nAll on one line!\n\nEdit:  The >= (greater than or equal to) is required else the value of exactly 4 would return "negative value"
744758
Devin is wrong .By opposite integers we mean the same natural number with opposite signs.Difference of two numbers is obtained by subtrating one from the other.Hence while subtracting one  number from its opposite,the signs will change and we can never get zero as the result.