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simplify (1/x) + (1/ (x+h)
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1) (1/x)/h --> 1/x/h/1 multiply denominator reciprocal to both sides, cancelling out the bottom [1/xh] (1/x+h)+(1/xh) 2) multiply 1st h by x/x: h--> hx/x and add to 1/x. [(1+hx)/x] (1+hx)/x+1/xh 3) multiply 1st term by h/h. (1+hx)/x --> (h+xh^2)/xh (h+xh^2)/xh+1/xh 4) Now just combine. (h+xh^2)/xh+1/xh --> (xh^2+h+1)/xh
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