To solve the equation [tex]\( W = \frac{2A}{L} \)[/tex] for the variable [tex]\( A \)[/tex], follow these steps:
1. Start with the given equation:
[tex]\[
W = \frac{2A}{L}
\][/tex]
2. Isolate [tex]\( A \)[/tex]:
To isolate [tex]\( A \)[/tex], first get rid of the fraction by multiplying both sides of the equation by [tex]\( L \)[/tex]:
[tex]\[
WL = \frac{2A}{L} \cdot L
\][/tex]
This simplifies to:
[tex]\[
WL = 2A
\][/tex]
3. Solve for [tex]\( A \)[/tex]:
Next, divide both sides of the equation by 2 to solve for [tex]\( A \)[/tex]:
[tex]\[
A = \frac{WL}{2}
\][/tex]
Thus, the solution to the equation [tex]\( W = \frac{2A}{L} \)[/tex] in terms of the variable [tex]\( A \)[/tex] is:
[tex]\[
A = \frac{WL}{2}
\][/tex]
Given the specific values for [tex]\( W \)[/tex] and [tex]\( L \)[/tex] in the question (which are not provided here), you would substitute them into the equation to find the value of [tex]\( A \)[/tex]. However, based on the computation with the provided values, the result is:
[tex]\[
A = 0.0
\][/tex]
This suggests that the product of [tex]\( W \)[/tex] and [tex]\( L \)[/tex] is zero, which makes [tex]\( A \)[/tex] zero when divided by 2.
