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standard form and contain only positive exponents 21c^10d^3+56c^6d^2-7c^2d------------------------------------------- 7c^2d

User Jamal Aziz
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1 Answer

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To solve this problem it is necessary to simplify the expression.

Step 1. Write the equation as a sum of homogeneous fractions:


(21c^(10)d^3+56c^6d^2-7c^2d)/(7c^2d)=(21c^(10)d^3)/(7c^2d)+(56c^6d^2)/(7c^2d)-(7c^2d)/(7c^2d)

Step 2. Simplify the obtained expressions:


\begin{gathered} (21c^(10)d^3)/(7c^2d)=3c^8d^2 \\ (56c^6d^2)/(7c^2d)=8c^4d \\ (7c^2d)/(7c^2d)=1 \end{gathered}

Step 3. Rewrite the expression using the simplified terms:


3c^8d^2+8c^4d-1

User Cowborg
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