Adjusted Present Value - APV
  
Categories: Financial Theory, Company Management, Company Valuation, Banking
Just see our opus on Present Value. It won The Bucky (Academy Award for Finance Video).
"Adjusted," in this case, takes into account all of the elements of a net present value projection of future cash flows and what they're worth today.
Usually, adjustments to present value calculations include things like taxes, and taxes net of the effects of leverage, or debt, as well as dilution from warrants and other weird curve balls that get thrown into the calculated values of companies in the market place.
Remember that interest paid on debt is directly tax deductible, such that the government is essentially splitting the cost of companies, or at least underriding a meaningful part of it when they use leverage, either in their operations or for acquisitions. So adjusting net present value usually maths the crap out of these calculations, usually with the goal of goosing up the value of the company.
Why the goosing? Because most of these adjusted present value calculations are done by the investment bankers hired to sell the company. Think of them as real estate brokers, plus a hundred SAT points.
Related or Semi-related Video
Finance: How Do You Calculate Rates of R...35 Views
finance - a la shmoop how do you calculate rates of return? well invest a dollar get
more than a dollar back right? well yeah you hope so anyway in in finance land [dollar bill on table]
and Wall Street and any other professional gig. well rates of return
from financial investments are generally stated as annual returns, so calculating
a rate of return revolves around the one year at a time thing. there are a ton of
curveballs that get thrown into these calculations. here's a big one,
dividends. well guess what clueless financial journalists with little to no [dividends defined]
real schooling in finance quote stock market returns all the time. let's say
that shares in random example industries traded at the same price at the
beginning of the 1970s as they did at the end of the decade. prices for random
example industries were totally flat from 1970 to 1980. that's what one of
those journalists might say. and they don't even get fired for making such a [man reports news]
narrow statement .no nothing happened at all. and wrong. had they taken this course
they'd have realized that monster-sized dividends were paid out during that time
period. five six seven eight percent a year, each year. yet the journalists
ignored them when they stated that the stock market was in fact flat for a
decade and maybe shares of that company were also flat for a decade. but it
implied that they got no return from their investment which is absolutely [icons of stock market and a stock deflate]
wrong. did readers get their money back for that bad journalistic work? yeah we
doubt it - well what about zero coupon bonds? that is their bonds that pay no
dividends or interest along the way and they sell at a discount to par. what does
that mean? that is $1,000 par value bond pays you a grand in seven years. well how
do you calculate the annualized rates of return there? well today that bond sells
for six hundred forty two dollars. like you buy it today for six hundred forty
two you get a thousand bucks in seven years. well what's the rate of return on [zero coupon bond rates of return listed]
that bond? hmm. well vanilla bonds like these we're a whole lot easier to
calculate. because like you got the interest rate right there on the thingy.
yeah so the question is really what interest rate will accrue and then
compound for this bond such that in exactly seven years you get a thousand
bucks? well if it compounded at ten percent a year the compounding would
look like this. you see the table right there and whoa we've already passed the
grand way ahead of seven years. so the compound rate must be less than ten
percent right well what if it compounded at five percent a year well then the [compound rate listed]
rates of return would look like this and basically we're just multiplying 1.0
five times a 6.2 and we take that compound totally multiply 1.05 again and
so on and so on. much closer .well here's the formula you'll want to remember.
where f is the face value PV is the present value and n is the number of
periods. well in our example the face values a thousand bucks, the present
value is 642 dollars and the number of periods is the number of years or seven
years. all right well then we just you know put our handy-dandy calculator to [mathematical formula shown]
work and get a yield of well right around here. so here's the key idea rates
of return are an annual thing when quoted among finance professionals. among
fun dance professionals well and maybe a different story. [three stooges pictured]
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