How do you reduce the following: x-y/x^2-1 times x-1/x^2-y^2?
@satellite73 @Zarkon
20 gabriel13 0@satellite73 @Zarkon
this... \[\frac{x-y}{x^2-1}\frac{x-1}{x^2-y^2}\]?
YES
notice that \[x^2-1=(x-1)(x+1)\] and \[x^2-y^2=(x-y)(x+y)\]
x^2-1=(x+1)(x+y) is the answer coreect in http://dpslittlejohns.owotw11.com/showAssignment?course_id=o_alg02_2011&assignment_id=o_alg02u05c01l03d&unit_id=5&__athena_reconnect__=1
\[\frac{x-y}{x^2-1}\frac{x-1}{x^2-y^2}\] \[=\frac{x-y}{(x+1)(x-1)}\frac{x-1}{(x-y)(x+y)}\] \[=\frac{x-y}{(x+1)\cancel{(x-1)}}\frac{\cancel{x-1}}{(x-y)(x+y)}\] \[=\frac{x-y}{(x+1)}\frac{1}{(x-y)(x+y)}\] \[=\frac{\cancel{x-y}}{(x+1)}\frac{1}{\cancel{(x-y)}(x+y)}\] \[=\frac{1}{(x+1)}\frac{1}{(x+y)}=\frac{1}{(x+1)(x+y)}\]
yes is this thanks
a^3+a2b/5a.25/3b+3a help me @Zarkon's
@Zarkon's help me please
a^3+a2b/5a.25/3b+3a
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