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Bunuel
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Multiplying x on both sides
We get
Y = -x

Y+x =0

Answer C

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Bunuel
If \(\frac{y}{x}=-1\), then \(y+x=\)


(A) -2

(B) -1

(C) 0

(D) 1

(E) 2


Given That Y/X=-1

Hence, Y=-X

So, Y+X=0
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Bunuel
If \(\frac{y}{x}=-1\), then \(y+x=\)


(A) -2

(B) -1

(C) 0

(D) 1

(E) 2

Solution:

Solving for y in terms of x in the first equation, we have:

y = -x

Substituting -x for y in y + x, we have:

-x + x = 0

Answer: C
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