Solve the formula for r: A=P(1+nr)
A = P + Pnr
A-P = Pnr
(A-P)/(Pn) = r
Sure thing! Let's solve the formula A = P(1 + nr) for r.
To begin, let's isolate the variable r.
A = P(1 + nr)
Divide both sides of the equation by P:
A/P = 1 + nr
Subtract 1 from both sides:
A/P - 1 = nr
Now, divide both sides by n:
(A/P - 1)/n = r
And there you have it! We have solved the formula for r. But if you ask me, solving equations can be quite "r-ritating" sometimes!
To solve the formula for r in the equation A = P(1 + nr), you need to isolate r.
Step 1: Distribute the P on the right side of the equation.
A = P + Pnr
Step 2: Rearrange the terms, moving Pnr to the left side of the equation.
A - P = Pnr
Step 3: Divide both sides of the equation by Pn, to isolate r.
(A - P)/(Pn) = r
Therefore, the formula for r is:
r = (A - P)/(Pn)
To solve the formula A = P(1 + nr) for r, we need to isolate the variable r on one side of the equation.
Here are the steps to solve for r:
Step 1: Distribute the P through the parentheses:
A = P + Pnr
Step 2: Move P to the other side of the equation:
A - P = Pnr
Step 3: Divide both sides of the equation by Pn:
(A - P) / (Pn) = r
Therefore, the solution for r is:
r = (A - P) / (Pn)
Please note that if the equation A = P(1 + nr) is more complicated or if you need the answer in a specific form, further steps may be required.