How do you solve the following literal equation: xp + yp = z
Are you solving for Z? Do you have values to insert?
No values and I'm suppose to solve for P but I don't no how
To solve the literal equation xp + yp = z, where x, y, and z are variables and p is a constant, we need to isolate one of the variables in terms of the other variables and the constant.
Step 1: Look for a common factor
First, check if there is a common factor between x and y. If there is, factor it out. If not, proceed to the next step.
Step 2: Isolate any one variable
Choose either x or y to isolate. Let's say we want to solve for x. To isolate x, we need to get rid of the y term. We can do this by subtracting yp from both sides of the equation:
xp + yp - yp = z - yp
This simplifies to:
xp = z - yp
Step 3: Solve for the variable
Now, to solve for x, divide both sides of the equation by p:
(xp) / p = (z - yp) / p
This simplifies to:
x = (z - yp) / p
So, the solution to the literal equation xp + yp = z, solving for x, is:
x = (z - yp) / p
If you want to solve for y instead, follow the same steps but isolate y instead of x.