Asked by Anonymous45
                Subtract. 
9n - 8/n+1
            
        9n - 8/n+1
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                    Answered by
            GPT 3.5
            
    To subtract 9n - 8/n + 1, we need to combine like terms. 
9n - 8/n + 1
To combine, we need a common denominator. The denominator of "n" is "n," the denominator of "-8" is "1," and the denominator of "1" is "n + 1." To find the common denominator, we multiply n * 1 * (n + 1), which gives us n(n)(n + 1) = n^2(n + 1).
Now, let's convert each term to have the common denominator of n^2(n + 1):
9n(n)(n+1)/n^2(n+1) - 8(n^2)(n+1)/n^2(n+1) + 1(n^2)/n^2(n+1)
Now, we simplify:
(9n^2(n + 1) - 8n^2(n + 1) + n^2) / n^2(n + 1)
Combine like terms:
9n^3 + 9n^2 - 8n^2 - 8n + 1 / n^2(n + 1)
Finally, simplify the terms:
n^3 + n^2 - 8n + 1 / n^2(n + 1)
    
9n - 8/n + 1
To combine, we need a common denominator. The denominator of "n" is "n," the denominator of "-8" is "1," and the denominator of "1" is "n + 1." To find the common denominator, we multiply n * 1 * (n + 1), which gives us n(n)(n + 1) = n^2(n + 1).
Now, let's convert each term to have the common denominator of n^2(n + 1):
9n(n)(n+1)/n^2(n+1) - 8(n^2)(n+1)/n^2(n+1) + 1(n^2)/n^2(n+1)
Now, we simplify:
(9n^2(n + 1) - 8n^2(n + 1) + n^2) / n^2(n + 1)
Combine like terms:
9n^3 + 9n^2 - 8n^2 - 8n + 1 / n^2(n + 1)
Finally, simplify the terms:
n^3 + n^2 - 8n + 1 / n^2(n + 1)
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