To solve the expression, we must know about an expression.
In mathematics, an expression is defined as a set of numbers, variables, and mathematical operations that are formed according to rules which are dependent on the context.
The solution of the expression is 2a.
[tex]\dfrac{4a+4}{2a}\times \dfrac{a^2}{a+1}\\\\[/tex]
[tex]\dfrac{4a+4}{2a}\times \dfrac{a^2}{a+1}\\\\[/tex]
Multiplying both we get,
[tex]=\dfrac{(4a+4)\times a^2}{2a \times (a+1)}\\\\[/tex]
Taking 4 as common from the numerator,
[tex]=\dfrac{4(a+1)\times a^2}{2a(a+1)}\\\\[/tex]
Canceling (a+1) from both numerator and denominator,
[tex]=\dfrac{4a^2}{2a}\\\\[/tex]
Expanding further,
[tex]=\dfrac{2\times 2 \times a \times a}{2 \times a}\\\\[/tex]
Canceling 2 and a,
= 2a
Hence, the solution of the expression is 2a.
Learn more about Expression:
https://brainly.com/question/13947055