Solving for d1 & d2 with given equations

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The discussion revolves around solving the equations d1 + 8d2 = 5d3 and d1 - d2 = 9d3, with d3 given as 2i + 4j. Participants express difficulty in substituting and manipulating the equations to isolate d1 or d2. Suggestions include using subtraction between the two equations to eliminate d1 and simplify the problem. A specific example of manipulating the equations is provided, but confusion remains about the correct approach to solve for d1 and d2. The conversation emphasizes the need for clarity in the substitution or subtraction methods to arrive at the correct vector values.
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Given d1 + 8d2 = 5d3, d1 - d2 = 9d3, and d3 = 2 i + 4 j, what are the following vectors?

(a) d1 =
(b) d2 =

I keep trying to do substituting equations, but I am getting them wrong, and help?
 
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You'll need to show an example of how you are getting them wrong before anyone can help. It's actually a pretty easy problem.
 
easy, fooled me then
D3=2i+4j
d1=5d3-8d2
d2=-9d3+d1

so i am trying to combine these to give me the value of either only d1 or only d2, and no matter how I mess with them, I can't seem to be able to do it.

d1=10i+20j-18j-36j-d1 so I can't do this, plus its wrong

idk did I mess up the subbing eq's?
 
Try subtracting the first two equations from each other. Doesn't that get rid of d1?
 
could you be a a little more specific and in dx-dy and do you mean set equal or subtract?
 
You could do either a substitution or a subtraction. You will either see that d1 = blah, or eqn1 - eqn2 = something*d2 = blap - bleh.
 
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I mean (d1+8d2)-(d1-d2)=5d3-9d3. What's that?
 
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