Geometric Gradient Series
A geometric gradient changes by a constant percentage each period.
$$A_n=A(1+r)^{n-1}, \qquad W=\frac{1+r}{1+i}$$
$$P=\frac{A(1-W^n)}{(1+i)(1-W)}$$
A geometric gradient changes by a constant percentage each period.
Annual maintenance is P1,500 for the first year and increases 10% every year. Find the present worth for 6 years at 8%.
Final answer: P8,728.