1 answer

How do you simplify an algebra expression with fraction bars?

Question:

How do you simplify an algebra expression with fraction bars?

Answers

It depends on the expression:

#x/4+2 = x/4+8/4 = (x+8)/4#

#(2x)/(x+1) + 5/(x+1) = (2x+5)/(x+1)#

#(3x-2)/5+(x-7)/x = ((3x-2)x)/(5x)+((x-7)5)/(5x) = ((3x^2-2x)+(5x-35))/(5x) = (3x^2+3x-35)/(5x)#

#(3x)/sqrt2 = (3x)/sqrt2 sqrt2/sqrt2 = (3xsqrt2)/2#

#(x^2-1)/(x^2-4x-5) = ((x+1)(x-1))/((x+1)(x-5))= (x+1)/(x-5)#

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