Which of the following represents the statement "x is greater than 5"?
914435
x > 5\n\n- - - - - -s-
853846
Do not write x = 0 because think about it\n\nif x = 0, then that would mean that |0+4| + 4 = 0\n\nthat means 8 = 0... is that true? NO!\n\nSince it is imposible for |x - 4| to equal -4 (since absolute value is ALWAYS possitive or 0) there is no solution =)
274876
by inspection I can understand another point will be...\n\n(0, 5) because if you add 1 to X you must add 2 to Y
926120
your variable is x so you replace that with 8, since x=8     since there are no signs between the 9 and x  in  9x  , that means to multiply them  so that is 72       so your answer is 72 + 5 or 77  , hope that helps
65520
greater than\n\n2.14 > 1.24
699327
x^2 -x - 6 > 0\n(x-3)(x+2) > 0\nNow by inspection, x will have to be > 3 or <-2 to allow the inequality to be true.\n\nx/(x-5) < 2\nx < 2(x-5) = 2x - 10\n-x < -10\nx > 10
89230
x is age 5 years ago.  so x = 7.  age now is x + 5 = 12
779760
if by this you mean\n\nf(x) = (x^(2/5)) * 5(x - 1), then\n\nf'(x) = (2/5)x^((2/5) - 1)*(5(x - 1)) + (x^(2/5))(5(x - 1)')\nf'(x) = (10(x - 1)/5)x^((2/5) - (5/5)) + 5x^(2/5)\nf'(x) = (2(x - 1))x^(-3/5) + 5x^(2/5)\nf'(x) = ((2x - 2)/(x^(3/5)) + 5x^(2/5)\nf'(x) = ((2x - 2) + 5(x^(2/5) * x^(3/5)))/(x^(3/5))\nf'(x) = (2x - 2 + 5x^((2/5) + (3/5)))/(x^(3/5))\nf'(x) = (2x - 2 + 5x^(5/5))/(x^(3/5))\nf'(x) = (2x - 2 + 5x)/(x^(3/5))\nf'(x) = (7x - 2)/(x^(3/5))\n\n------------------------------------\n\nBut if you mean\n\nf(x) = (x^2)/(5(x - 1))\n\nf'(x) = (x^2)(5(x - 1))^(-1)\nf'(x) = (2x^(2 - 1))((1/5)(x - 1)^(-1)) + (x^2)((-1/5)(x - 1)^(-1 - 1))\nf'(x) = ((2x)/(5(x - 1)) + ((x^2)/(5(x - 1)^2))\n\nANS : f'(x) = ((2x)/(5(x - 1)) - ((x^2)/(5(x - 1)^2)\n\nor you can do it like this\n\nf'(x) = (2x(x - 1) - x^2)/(5(x - 1)^2)\nf'(x) = (2x^2 - 2x - x^2)/(5(x - 1)^2)\nf'(x) = (x^2 - 2x)/(5(x - 1)^2)\n\nor\n\nf'(x) = (x^2 - 2x)/(5(x - 1)(x - 1))\nf'(x) = (x^2 - 2x)/(5(x^2 - 2x + 1))\nf'(x) = (x^2 - 2x)/(5x^2 - 10x + 5)\n\nANS : (x^2 - 2x)/(5x^2 - 10x + 5)
1123620
<  Less Than\n> Greater Than
40843
What a pity that you cannot answer your own question! I'm getting curious...\n\nIt seems to be a question in pure logics rather than arithmetics: as you don't know me you cannot give me any apple (first proposition: False) \nBut canaries don't have teeth (second proposition: false)\n\nSo the implication is true... \n\nOtherwise, being the postulate contradictory, any proposition can be logically proven: including "lower than 3 and higher than 5"\n\nI'm giving numbers?
461076
the value of the expression increases.\n\nUmm don't think so cuz negative numbers are real numbers and a negative number wouldnt make sense.
39072
you can get x lower, because it can be all real numbers.  However, your answer is correct, because if you put a negative number in for x, you get a positive answer.  So the range is y is greater than or equal to -3.
580938
All you have to do is find one that is either\na) larger than .5 or\nb) smaller than .45\n.501 > .500\nHence, your answer is .501
787480
if x is positive, then I x I is always equal to the value, but not less than it.\nif x is negative, then I x I will be a positive value which is never less than a negative value.\nso, the inequality holds good only for positive values of x.
905755
you must include x=0.
532930
t is less than or equal to 9
1106159
5 = 1\nYou told it already!