Which expression is equivalent to 4a + 10?
Answer:
\(\frac{4a}{10}+1\) which is equivalent expression.
\(a+\frac{4}{10}\) which is equivalent expression.
Step-by-step explanation:
The equivalent expression is the expression which will maintain the symetry of the expression will not change the expression.
We have been given the expression:
\(4a+10\)
Now, the maximum simplified form of this expression is
we can divide the each term by 4 we will get:
\(a+\frac{4}{10}\) which is equivalent expression.
or we can divide each term by 10 we get:
\(\frac{4a}{10}+1\) which is equivalent expression.
Answer:
The equivalent expression of the given expression is 2(2a+5).
Step-by-step explanation:
The given expression is
\(4a+10\)
The factors of given terms are
\(4a=2\times 2 \times a\)
\(10=2\times 5\)
The common factor is 2. Take out the common factor from each term.
\(4a+10=2(2a+5)\)
Therefore the equivalent expression of the given expression is 2(2a+5).