Question

Express the sum in simplest form 1/x + 1/y PLEASE!!!!!! I’m trying to graduate

Answer 1

Answer:

(x-y)

Step-by-step explanation:

convert the numerator and denominator so they can be written as single fractions.. (x/y) -(y/x) = (x/y)*(x/x) - (y/x)*(y/y) = (x^2 -y^2) / (xy) ; now the denominator (1/y)*(x/x) + (1/x)*(y/y) = (x+y)/ (xy) ; now remember that dividing by a fraction is the same as multiplying by the reciprocal so your problem now becomes [(x^2 -y^2)/(xy)] * [(xy)/(x+y)] = (x^2-y^2) / (x+y) = [(x+y)(x-y)]/(x+y) = final answer (x-y)

Answer 2

$\frac{y + x}{xy}$

hope this helps!