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Break-even calculation

Although there is no formal break-even calculation convention, or way of selecting the best nominal comparator for that matter, historically break-even inflation in the United Kingdom has been calcnlated in a slightly more complicated way. Because UK real yields require an inflation assumption—3% is the market convention— there wonld be an inconsistency between the break-even inflation (BEI) rate and the inflation assumption used. The market tends to use the last formula above to arrive at a first cut BEI, then it uses that BEI rate as the new inflation assumption to calculate a new real yield. This is done iteratively nntil the assumed inflation rate and the BEI rate converge on a final cnt BEI. [Pg.261]

If we dean and reuse a reusable ceramic cup x times, we can calculate the value of x (the break-even ooinf) at which the energy used becomes the same for ... [Pg.10]

To calculate the break-even point for x, we need values for ... [Pg.11]

Pricing and output, and calculating the break-even point. [Pg.114]

Discounted cash-flow analysis, used to calculate the present worth of future earnings (Section 6.10.3), is sensitive to the interest rate assumed. By calculating the NPW for various interest rates, it is possible to find an interest rate at which the cumulative net present worth at the end of the project is zero. This particular rate is called the discounted cash-flow rate of return (DCFRR) and is a measure of the maximum rate that the project could pay and still break even by the end of the project life. [Pg.273]

To investigate spontaneous symmetry breaking, one ordinarily has to start at finite volume and insert a source which explicitly breaks the symmetry. The source is removed only after the infinite volume limit is taken. We stress that the source does not have to be a quark mass (it could be a higher dimension operator), so one can investigate symmetry breaking even when the quark mass is exactly zero throughout the calculation. (To be precise, a quark mass does not explicitly violate vector symmetries, so it cannot play the role of the source in the thermodynamic limit needed here.)... [Pg.186]

The Internal Rate of Return (IRR) is the equivalent interest rate at which the Net Present Value of the acquisition would be zero. Given the projected total cost of the system, and the projected total benefits of the system, both projected back (discounted) to today, it is the interest rate that the investment could sustain and still just break even. Since firms, in general, operate at a point where their incremental cost of money is equal to its incremental earning power, any investment that returns an IRR better than the cost of money is a good investment. Traditionally, the IRR is found by calculating the NPV with different interest factors in a trial and error method until the interest factor is found which drives the NPV to approximately zero. [Pg.72]

Real interest rates, of course, do and should play a role in insurance prices because premiums are paid before claims are settled. So fufure claims must be discounted by the current real interest rate to calculate a break-even premium. When real interest rates rise, premiums decline when real interest rates decline, premiums rise. Smith (1989, 95) reports that interest rates have a significant and sizeable effect on premium levels. For every 1.0 percent increase in interest rates, premiums are reduced by 1.2 percent. [Pg.62]

Discounted cashflow rate of return (DCFRR). This method is called the investors return on investment, internal rate of return, profitability index, interest rate of return, or discounted cashflow. A trial-and-error solution is necessary to calculate the average rate of interest earned on the company s outstanding investment in the project. It can also be considered the maximum interest rate at which funds could be borrowed for investment in the project, with the project breaking even at the end of its expected life. [Pg.348]

On the other hand, since chemical products are differentiated by their performance specification, a new product will be governed by its own supply and demand equilibrium, and there will be no guarantee that a new chemical product can be sold at any price. There is no point in trying to calculate the return on investments (a cash flow transient) if the business proposition is not profitable in the steady state, i.e., with investments ignored. Hence before a prospective manufactmer considers whether the investment is justified by its return, ongoing profitability must be assessed first. This is typically a calculation of the market size that must be achieved for revenue to cover fixed costs, a situation referred to as break-even . [15]... [Pg.28]

Based on cost/performanee of the preferred eomposition and emrent products, identify a recommended selling price for the new product. Considering all available factors, identify the market share that may be expected at the recommended selling price. Making reasonable estimates, identify the expected variable costs and fixed costs associated with the new product. Identify the market share required for break-even, and compare to the expected market share to determine if the new product is likely to be profitable on an ongoing basis. Calculate the net profit expected on an ongoing basis. [Pg.31]

Calculate the break-even point for this operation. [Pg.875]

Due to the drastic fall in the price of tungsten, almost all MEC mines were closed. Figure 13.3 presents the price of tungsten for the period from 1960 to 1996 while the dates of important mine closures are indicated. This diagram is also of special interest because in some cases it allows a rough calculation of the break-even point of the mines. Mittersill mine is excluded from these examples, because its excellent economy is based on full integration from the mine to highly pure W and WC powders, while Panasqueira mine s special economy is due to the presence of Sn in the ore. [Pg.396]

Costs are related to material prices, output speeds, wastage, machine depreciation, downtimes, etc. (see below). Depending on the choice of material, blister packs of the push-through variety can be as economical as glass bottles in quantities up to around ninety items per pack. At quantities below twenty-five items, there are positive cost advantages in most cases. Both these comments must be accepted as rather general statements—the actual break-even point has to be calculated for each set of circumstances. The above indications assume that both a glass bottle and the blisters have to be packed into cartons, with a CRC fitted to the bottle pack. [Pg.372]

For Case 1, the NRC estimates the cost of these subsidies at 40 billion for the auto industry and 8 billion for the fueling industry. The ORNL (2008) propose three subsidy-policy scenarios to support Case J These have a cumulative cost, through 2025 (at which time HFCVs are supposed to break even), of 8, 14, or 18 billion - considerably less than the NRC s 48 billion. No explanation of the consequences of the different subsidy levels is provided by the ORNL other than a calculation showing that with less subsidy and the same production level and prices, the auto industry will have lower profits. Apparently these three policy options are all thought to be compatible with identical transitions to an HFCV future. [Pg.283]

So we have formally introduced the notion of break-even inflation, a term at the heart of inflation-linked bond analysis and trading. In principle it is the rate of inflation that will equate the returns on an inflation-linked bond and a comparator nominal bond issue of the same term. In theory, calculating it by simply subtracting a real yield from a nominal yield is a crude form of a properly compounded calculation, particularly when bond market conventions are semi-annual and what you should want is an annual measure of inflation. [Pg.260]

An important aspect of trading these bonds is using expectations of future monthly changes in linking indices, provided by economists, to calculate expected forward real yields and expected forward break-even inflation. Making assumptions about future price index levels allows these forward aggregates to be calculated in the same way that forward nominal bond prices and yields are worked out. [Pg.278]


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See also in sourсe #XX -- [ Pg.261 ]




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Break-even point, calculating

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