# FORMULAS - (A/P, i, N) P= \$99,000.00 (dollars) i= 0.55%...

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(F/P, i, N) F= P(1+i)^N All you have to do is plug in numbers in th P= \$575.00 (dollars) will be calculated for you at the end in red i= 18.00% (percent) N= 5 (years) F= \$1,315.46 (dollars) (P/F, i, N) P= F(1+i)^-N F= \$1,000.00 (dollars) i= 13.00% (percent) N= 4 (years) P= \$613.32 (dollars) (F/A, i, N) F= A * [{((1+i)^N} - 1)} / i] A= \$60.00 (dollars) i= 14.00% (percent) N= 3 (years) F= \$206.38 (dollars) (A/F, i, N) A= F * [i / {(((1+i)^N) - 1 )}] F= \$226.38 (dollars) i= 14.00% (percent) N= 5 (years) A= \$34.25 (dollars) (P/A, i, N) A= \$3,240.34 (dollars) i= 0.26% (percent) N= 360 (years) P= \$762,707.75 (dollars)

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Unformatted text preview: (A/P, i, N) P= \$99,000.00 (dollars) i= 0.55% (percent) N= 180 (years) A= \$864.57 (dollars) Linear Gradient (P/G, i, N) G= \$250.00 (dollars) i= 12.00% (percent) N= 5 (years) P= \$1,599.25 (dollars) (A/G, i, N) G= \$2,500.00 (dollars) i= 12.00% (percent) N= 10 (years) A= \$8,961.63 (dollars) Geometric Gradient (P/A1, g, i, N) A1= \$54,440.00 (dollars) g= 7.00% (percent) i= 12.00% (percent) N= 5 (years) P= \$222,283.40 (dollars) If i = g P= \$243,035.71 he second column and the answer !...
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## This note was uploaded on 03/19/2008 for the course EE 366 taught by Professor Pore during the Spring '08 term at University of Texas at Austin.

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FORMULAS - (A/P, i, N) P= \$99,000.00 (dollars) i= 0.55%...

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