Solve \( m=(a+d) T \) (a) for \( T \) \( T=\square \) (b) for \( d \) \( d=\square \)

Solve the equation \( m=(a+d)T \). Solve the equation by following steps: - step0: Solve for \(T\): \(m=\left(a+d\right)T\) - step1: Swap the sides: \(\left(a+d\right)T=m\) - step2: Divide both sides: \(\frac{\left(a+d\right)T}{a+d}=\frac{m}{a+d}\) - step3: Divide the numbers: \(T=\frac{m}{a+d}\) Solve the equation \( m=(a+d)T \). Solve the equation by following steps: - step0: Solve for \(d\): \(m=\left(a+d\right)T\) - step1: Multiply the terms: \(m=T\left(a+d\right)\) - step2: Swap the sides: \(T\left(a+d\right)=m\) - step3: Divide both sides: \(\frac{T\left(a+d\right)}{T}=\frac{m}{T}\) - step4: Divide the numbers: \(a+d=\frac{m}{T}\) - step5: Move the constant to the right side: \(d=\frac{m}{T}-a\) - step6: Subtract the terms: \(d=\frac{m-aT}{T}\) - step7: Simplify: \(d=\frac{m-Ta}{T}\) The solution to the equation \( m = (a + d)T \) for \( T \) is \( T = \frac{m}{a + d} \). The solution to the equation \( m = (a + d)T \) for \( d \) is \( d = \frac{m - aT}{T} \).