1/2x + 1/3y = 0 1/4x - 1/2y = 8 What is the solution of the system
Have u tried it ??
yes i have but i keep getting confused @Anu2401
You can use substitution method . Just find the value of x from any one of the equation & put this value of x(Which will be in terms of y) into the other equation
that just sounded likw another lingo lol @Anu2401
Ok i"ll give u a hint . Have a look @ attachment ... Try to proceed from here
@cherie_magee: Can u proceed from here to solve the question ??
See it When u r done ........ Njoy
you can make this easier by multiplying the first equation by 6 and the second equation by 4 and this will get rid of the fractions
@Anu2401 is solving this system of equations: \( \dfrac{1}{2x} + \dfrac{1}{3y} = 0 \) \( \dfrac{1}{4x} - \dfrac{1}{2y} = 8 \) Is that correct? Is the system what Anu thinks it is or is it (which @texaschic101 is solving)? \( \dfrac{1}{2}x + \dfrac{1}{3}y = 0 \) \( \dfrac{1}{4}x - \dfrac{1}{2}y = 8 \)
@mathstudent55 : Thanks for pointing it out bro :) Very nice analysis :)
so which set of equations is it ?
My guess is it's the second one, but it can be either.
well....I suppose when or if she responds, we will know......lol
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