How would you solve for P in this problem?: A=P(1 r/n)^nt?
A=P((1r)/(n))^(n)t.... Since P is on the right-hand side of the equation, [ switch the sides so it is on the left-hand side of the equation. P((1r)/(n))^(n)t=A... Divide each term in the equation by ((1r)/(n))^(n). (P((1r)/(n))^(n)t)/(((1r)/(n))^(n))=(A)/(((1r)/(n))^(n))... Simplify the left-hand side of the equation by canceling the common factors. tP=(A)/(((1r)/(n))^(n))..... Arrange the variables alphabetically within the expression (1r)/(n). This is the standard way of writing an expression. tP=(A)/(((r)/(n))^(n))... Divide each term in the equation by
t. (tP)/(t)=(A)/(((r)/(n))^(n))/(t)... Remove the common factors that were cancelled out. P=(A)/(((r)/(n))^(n))/(t).... Simplify the right-hand side of the equation by simplifying each term. P=(A)/(t((r)/(n))^(n)) ]
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