SOLUTION: The directions say: Solve the equation. Check your solution.
{{{2m/(m+4) = 3/(m-1)}}}
1. so what i did was cross multiply which gave me: {{{2m(m-1)=3(m+4)}
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Polynomials-and-rational-expressions
-> SOLUTION: The directions say: Solve the equation. Check your solution.
{{{2m/(m+4) = 3/(m-1)}}}
1. so what i did was cross multiply which gave me: {{{2m(m-1)=3(m+4)}
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Question 440606: The directions say: Solve the equation. Check your solution.
1. so what i did was cross multiply which gave me:
2. then i distributed the 2m and 3 giving me:
3. then i made it into a quadratic equation:
*** From here on I am lost, I tried factoring but i couldnt find anything that multiplies to -12 and adds
to -5
*** In the back of the book they showed the problem worked out, and from
here they managed to factor it to ; I'm confused Found 2 solutions by stanbon, josmiceli:Answer by stanbon(75887) (Show Source):
You can put this solution on YOUR website! 2m^2 - 5m -12 = 0
----
2m^2 -8m+3m -12 = 0
----
2m(m-4)+3(m-4) = 0
---
(m-4)(2m+3) = 0
m = 4 or m = -3/2
======================
Cheers,
Stan H.
You can put this solution on YOUR website! the sure-fire way is to use the quadratic formula
when equation is in the form
(1)
and the (-) square root,
(2)
Now just rewrite (1) and (2) to get factors
Multiply both sides by
This works no matter how strange the coefficients are