PLEASE HELP- MY TEACHER WANTS US TO SOLVE THIS

Question

xXAikoXx · Answer

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MrMystery · Answer

Isolate the variables first

Nina001 · Answer

$\frac{5x-15}{xy+6x}$

MrMystery · Answer

Well actually gotta use the order of operations first fr

Nina001 · Answer

pemdas

Nina001 · Answer

@nina001 wrote:

$\frac{5x-15}{xy+6x}$

^

Luigi0210 · Answer

@nina001 wrote:

$\frac{5x-15}{xy+6x}$

^

Explain the process

MrMystery · Answer

Well for the first side, you would need to square root the x^2

Luigi0210 · Answer

Anyways, all you have to do it factor out the top and bottom on both and cancel

$\Large \frac{(x-5)(x+5)}{x(x+5)} \div \frac{xy+6x-5y-30}{5(x-5)}$

MrMystery · Answer

I forget Lui is like 20 sum

xXAikoXx · Answer

@luigi0210 wrote:

Anyways, all you have to do it factor out the top and bottom on both and cancel $\Large \frac{(x-5)(x+5)}{x(x+5)} \div \frac{xy+6x-5y-30}{5(x-5)}$

SAVED MY LIFE😭🙏

Luigi0210 · Answer

Oh yea, and flip it after and change the sign. I think that's it:

$\Large \frac{1}{x} * \frac{5}{xy+6x-5y-30} $

2hrs · Answer

5(x - 3) / [x(y + 6)]

ihy · Answer

@nina001 wrote:

$\frac{5x-15}{xy+6x}$

^

Luigi0210 · Answer

He's right, made a misstep, but at least explain it instead of giving just the answer. Here's the corrected version:

$\Large \frac{(x-5)(x+5)}{x(x+5) } \div \frac{(x-5)(y+6)}{5(x-3)} $

cancel AFTER the sign switch (my bad) :

$\Large \frac{(x-5)(x+5)}{x(x+5) } * \frac{5(x-3)}{(x-5)(y+6)} $

$\Large \frac{5(x-3}{x(y+6)}$

ihy · Answer

@luigi0210 wrote:

He's right, made a misstep, but at least explain it instead of giving just the answer. Here's the corrected version: $\Large \frac{(x-5)(x+5)}{x(x+5) } \div \frac{(x-5)(y+6)}{5(x-3)} $ cancel AFTER the sign switch (my bad) : $\Large \frac{(x-5)(x+5)}{x(x+5) } * \frac{5(x-3)}{(x-5)(y+6)} $ $\Large \frac{5(x-3}{x(y+6)}$

Lui, you are so smart

xXAikoXx · Answer

okk thank you guyss

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