Make h the subject of the formula in s=2^r(r+h)
To make h the subject of the formula, we need to isolate it on one side of the equation.
Given: s = 2^r(r + h)
Step 1: Expand the expression 2^r(r + h)
s = 2^r * r + 2^r * h
Step 2: Move the first term, 2^r * r, to the other side of the equation
s - 2^r * r = 2^r * h
Step 3: Divide both sides of the equation by 2^r to isolate h
(s - 2^r * r) / 2^r = h
Thus, h is the subject of the formula: h = (s - 2^r * r) / 2^r
To make h the subject of the formula in s = 2^r(r + h), we need to isolate h on one side of the equation. Here's how to do it step by step:
1. Start with the given formula: s = 2^r(r + h).
2. Expand the brackets: s = 2^r * r + 2^r * h.
3. Subtract 2^r * r from both sides of the equation: s - 2^r * r = 2^r * h.
4. Divide both sides of the equation by 2^r: (s - 2^r * r) / 2^r = h.
5. Simplify the right-hand side: h = (s - 2^r * r) / 2^r.
Therefore, h is the subject of the formula in s = 2^r(r + h), and it can be expressed as h = (s - 2^r * r) / 2^r.