Question

meeting:
given the formula ( a = lw ) for the area of a rectangle, what is the equation when solving for ( w )?
the formula ( d = rt ) represents distance in terms of rate and time. what will the formula look like if you solve for ( r )?
in the equation ( ca = f ) that relates to pressure, where ( f ) is force and ( a ) is area, how could you rearrange it to solve for ( c )?

Explanation:

Step1: Solve \(A = lw\) for \(w\)

Divide both sides by \(l\).
$$w=\frac{A}{l}$$

Step2: Solve \(D = rt\) for \(r\)

Divide both sides by \(t\).
$$r=\frac{D}{t}$$

Step3: Solve \(CA = F\) for \(C\)

Divide both sides by \(A\).
$$C=\frac{F}{A}$$

Answer:

For \(A = lw\), \(w=\frac{A}{l}\). For \(D = rt\), \(r=\frac{D}{t}\). For \(CA = F\), \(C=\frac{F}{A}\).