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subtract and simplify: b/s+b - b/s-b
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(b(s-b) - b(s+b)) / ((s+b)(s-b)) -2b^2 / ((s+b)(s-b))
find a common denominator. mul [b(s-b)]/[(s+b)(s-b)]-[b(s+b)/(s-b)(s+b)] [(bs-b^2)/(s^2-b^2)]-[(bs+b^2)/(s^2-b^2)] Now that there is a common denominator subtract the numerators. (bs-b^2)-(bs+b^2) *distribute the main subtraction operator two the expression on the right* bs-b^2-bs-b^2 = -2b^2 (final numerator value) Take the final numerator value and put it back with the final denominator value of s^2-b^2... (-2b^2)/(s^2-b^2) *note the -b^2 in the denominator cannot be factored out.
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