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Apply the distributive property to factor out the greatest common factor.

20+4k=

Apply the distributive property to factor out the greatest common factor. $\newline$ $20+4 k=$

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Evaluate natural logarithms

Full solution

Q. Apply the distributive property to factor out the greatest common factor.

\newline

20+4 k=

Find GCF of $20$ and $4k$ : We need to find the greatest common factor (GCF) of the terms $20$ and $4k$ . $\newline$ The GCF of $20$ and $4k$ is $4$ because $4$ is the largest number that divides both $20$ and $4k$ without leaving a remainder.
Apply distributive property: Now, we apply the distributive property to factor out the GCF from the expression $20 + 4k$ . $\newline$ This means we divide each term by the GCF and then multiply the sum of the resulting terms by the GCF. $\newline$ So, we have $4 \times (\frac{20}{4} + k)$ .
Simplify expression inside parentheses: Simplify the expression inside the parentheses. $\newline$ $20 \div 4 = 5$ , so we have $4 \times (5 + k)$ .
Final factored form: The expression is now fully factored with the GCF taken out. $\newline$ The final factored form is $4(5 + k)$ .

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