http://prntscr.com/a8z79h I got -1. Can someone confirm if this was correct?
-1 doesn't seems correct
what is the equation you were solving? 8x/(10x-2) = (5x+3)/7x or something like that?
You can also solve it using Pythagoras theorem
@FaiqRaees @hartnn Nope, it's setup as 8x/5x+3=10-2/7x We haven't learned that yet. We're currently learning how to solve x with proportions.
So, what did I do incorrectly?
so we both have same setup :) let us know some more steps ? maybe some small algebraic error
Yeah there should be an algebraic error
\(8x \times 7x = (5x+3)(10x-2)\)
So, after 56x I'm having a hard time solving from there. I don't know how to multiple 5x+3 and 10-2 correctly.
you mean 56x^2 ?
No, I cross multiplied. So, I setup mine as 8x/5x+3=10-2/7x and then I cross multiplied to get 56x on one side which is the correct part. It's the other part that I messed up. If you're confused I'll show you a picture.
\(8x \times 7x = (8\times 7) (x\times x) = 56x^2\)
cross-multiplied 8x and 7x, right? thats comes out to be 56x^2
Why did it come out to the power?
there are 2 x's multiplied, x*x = x^2
Ah I see. Alright, so, from there, we have to cross multiple 5x+3 and 10-2.
10x-2** yes
Wouldn't that be 50x^2-6?
there will be 4 terms! \((a+b)(c+d) = ac+ac+bc+bd\)
Woah, I'm super confused now haha.
\((a+b)(c+d) = ac+ad+bc+bd\) **
\((5x+3)(10x-2) = 5x \times 10x - 5x\times 2 + 3\times 10x-3\times 2\) see if this makes sense :)
Definitely doesn't haha.
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