I personally like to clear fractions immediately so if you multiply both sides by 10, you get:
6x-6<6x-6
since both sides are identical, one cannot be less than the otherso guess what!!! NO SOLUTION
Gary, Doug and Sherman know what they're talking about.
2006-08-19 11:29:17
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answer #1
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answered by MollyMAM 6
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From here:
-3 < 6x - 3x - 6
-3 < 3x - 6
3 < 3x
1 < x
So, X > 1
2006-08-18 20:56:48
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answer #2
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answered by tony_rovere 3
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Its not a question coz it has no answer. Coz its not an equation. Its just a relation and tells you that (3x-3)/5 < (6x-6)/10 which is still not true coz true, it should be not < but =
2006-08-18 21:00:38
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answer #3
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answered by Gary 1
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When solving for a value in an inequality (either >,<,â¥,or â¤) you need to remember to treat it just like an equation. What you add or subtract to one side has to be done to the other side as well. Likewise with multiplication and division **except** that if you multiply or divide by a negative value, the 'sense' of the inequality reverses (that is > becomes < and so on).
But there seems to be a problem with the problem as you have stated it since both sides are clearly equal.
Doug
2006-08-18 21:30:49
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answer #4
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answered by doug_donaghue 7
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3x-3 < 6x-6
6-3 < 6x - 3x
3 < 3x
Rewriting,
3x > 3
x > 1
2006-08-18 20:59:27
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answer #5
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answered by ideaquest 7
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3x-3<6x-6 = 3x-6x<-6-(-3) = -3x<-3 = x > 1
2006-08-19 16:51:04
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answer #6
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answered by Freddy M 1
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i got -3<3x-6
2006-08-18 20:57:02
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answer #7
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answered by shelbs 2
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(3x - 3)/5 < (6(x - 1)/10)
(3x - 3)/5 < (3(x - 1))/5
(3x - 3)/5 < (3x - 3)/5
ANS : Never True
2006-08-18 23:58:40
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answer #8
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answered by Sherman81 6
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assuming you mean
(3x/5)-(3/10) < 6(x-1)
multiplying both LHS & RHS by 10
6x-3 < 60(x-1)
2x-1< 20(x-1)
2x-1< 20x-20
20-1 < 20x-2x
19< 18x
x>19/18 Ans
2006-08-19 02:48:15
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answer #9
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answered by kapilbansalagra 4
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3x-3 < 6x - 6
3x - 6x < -6 + 3
-3x < -3
x < -3/-3
x < 1
good luck!
2006-08-18 20:55:22
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answer #10
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answered by chicken doggie 1
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