(3)(5/3) + 4y = 12
or 5 + 4y = 12
then 4y = 7, or y = 7/4
2006-09-30 09:21:25
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answer #1
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answered by wild_turkey_willie 5
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Just put (5/3) instead of x (think of x as though any number could take its place. All letters are supposed to be thought of that way. In the situation you have, 5/3 must take its place. These letters are called variables since they can vary to any number they wish!)
3 (5/3) + 4y = 12
5 + 4y = 12 Multiplied 3 * (5/3)
4y = 7 Subtracted 5 from both sides
y = 7/4 Divided both sides by 4
Thus, the ordered pair is (5/3, 7/4).
2006-09-30 09:20:12
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answer #2
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answered by flit 4
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first rearrange the equation for y:
4y = 12 - 3x hence y = 3-(3/4)x
now substitute for x=5/3
hence
y = 3 - (3/4)(5/3) = 3 -5/4 = 7/4
2006-09-30 09:20:50
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answer #3
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answered by ? 7
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an ordered pair is (x,y) so you can substitute the x (5/3) into the equation.
3(5/3) + 4y =12
5+4y=12
4y=7
y=7/4
(5/3, 7/4)
2006-09-30 09:21:16
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answer #4
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answered by Katy 2
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Like this:
3x = 3 times x
substitute 5/3 for x
so you have 3 times 5/3
the 3's cancel out, right? (do you see that you have 3*5/3?)
so, 3 times 5/3 = 5
Put that back into your equation and you have:
5 + 4y = 12
Now subtract 5 from each side to get:
4y = 7
Now divide both sides by 4 to get:
y = 7/4
2006-09-30 09:18:46
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answer #5
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answered by I ♥ AUG 6
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3(3/5)+4y=12 or find decimal equivilant of fraction, 3(1.6repeating)+4y=12
2006-09-30 09:35:14
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answer #6
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answered by Luigi 3
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3x + 4y = 12
4y = -3x + 12
y = (-3/4)x + 3
y = (-3/4)(5/3) + 3
y = (-15/12) + 3
y = (-5/4) + 3
y = (-5/4) + (12/4)
y = (-5 + 12)/4
y = (7/4)
2006-09-30 16:11:43
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answer #7
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answered by Sherman81 6
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3 x (5/3) +4Y =12
5+4Y=12
4Y=7
Y= 7/4
so, one solution is the ordered pair, (5/3, 7/4)
2006-09-30 09:18:35
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answer #8
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answered by davidosterberg1 6
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These sites should help...
http://www.terragon.com/tkobrien/algebra/topics/orderdpairs/op.html
http://www.teacherschoice.com.au/Maths_Library/Coordinates/plotting_ordered_pairs.htm
http://mathforum.org/library/drmath/view/52903.html
http://www.math.com/
http://www.algebra.com/
http://www.purplemath.com/modules/index.htm
2006-09-30 09:18:50
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answer #9
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answered by ? 6
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