To solve for $d$ in the equation:

$T = \frac{c + d}{v}$

We will isolate $d$ step by step.

Step 1: Multiply both sides by $v$ to eliminate the denominator:

$T \cdot v = c + d$

Step 2: Subtract $c$ from both sides to solve for $d$:

$d = T \cdot v - c$

So, the solution is: $d = T \cdot v - c$

Would you like further clarification or details on any step?

Related Questions:

1. How do you solve for $c$ in the same equation?
2. How does this approach change if $v$ was part of a quadratic equation?
3. What are some practical uses of this equation in physics?
4. How would the solution change if we had $T = \frac{(c + d)}{v^2}$?
5. Can you rearrange other similar equations using these steps?

Tip: Always start by eliminating fractions when solving for a variable in an equation with division.