SA = Ph + 2B.
To solve for h, you need to isolate it.
The first step is to subtract 2B from both sides:
SA - 2B = Ph
Now divide both sides by P:
h = (SA - 2B) / P.
A. h = (SA - 2B) / P.
We have been given a formula for the surface area of a container in the shape of a right prism. We are asked to solve for h for our given formula.
SA = Ph + 2B
First of all, we will switch sides for our given equation:
Ph + 2B = SA
Now, we will subtract 2B from both sides of our equation.
Ph + 2B - 2B = SA - 2B
Ph/P = SA - 2B/P
Ph = SA - 2B
Now, we will divide both sides of our equation by P.
Ph/p = SA - 2B/P
h = SA - 2B/p
What are the right prisms?
If the faces and the joining edges are perpendicular to the base faces, then it is known as a right prism. If the faces and the joining edges are not perpendicular to the base faces, then it is known as an oblique prism. In a right prism, the side faces are rectangles.
Learn more about right prism at
https://brainly.com/question/1297098
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