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Capital Budgeting

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Title: Capital Budgeting


1
Chapter 10
Managerial Accounting Weygandt, Kieso, Kimmel
  • Capital Budgeting

2
Capital Budgeting
  • The process of making capital expenditure
    decisions is known as capital budgeting.
  • Capital budgeting involves choosing among various
    capital projects to find one(s) that will
    maximize a companys return on its financial
    investment.

3
The Capital Budgeting Evaluation Process
  • Many companies follow a carefully prescribed
    process in capital budgeting. The process
    usually includes the following steps
  • 1 Project proposals are requested from
    departments, plants, and authorized personnel.
  • 2 Proposals are screened by a capital budget
    committee.
  • 3 Officers determine which projects are worthy of
    funding.
  • 4 Board of directors approves capital budget.

4
Cash Flow Information
  • Most capital budgeting decision methods employ
    cash flow numbers rather than accrual accounting
    revenues and expenses.
  • Revenues and expenses often differ significantly
    from cash inflow and outflows.
  • For purposes of capital budgeting, estimated cash
    inflows and outflows are preferred as inputs into
    capital budgeting decision tools.

5
Capital Budgeting Considerations
  • The capital budgeting decision, under any
    technique, depends in part on a variety of
    considerations
  • The availability of funds
  • The relationships among proposed projects
  • The companys basic decision-making approach
  • The risk associated with a particular project

6
Illustrative Data
  • The following data will be used in a continuing
    example. This will allow for comparison of the
    results of the various capital budgeting
    techniques.
  • Stewart Soup Company is considering an investment
    of 130,000 in new equipment. The new equipment
    is expected to last 10 years and have a zero
    salvage value at the end of its useful life. The
    annual cash inflows are 200,000, and the annual
    net cash outflows are 176,000. The data are
    summarized below

7
Cash Payback
  • The cash payback technique identifies the time
    period required to recover the cost of the
    capital investment from the annual cash inflow
    produced by the investment.
  • The shorter the payback period, the more
    attractive the investment.

8
Cash Payback Example
  • The cash payback period in the Stewart Soup
    example is 5.42 years, computed as follows

130,000 ? 24,000 5.42 years
  • Assume that at Stewart Soup a project is
    unacceptable if the payback period is longer than
    60 of the assets expected useful life. Thus,
    this project is acceptable. The 5.42-year
    payback period is just over 50 of the projects
    10-year expected useful life.

9
Cash Payback Advantages and Disadvantages
  • The cash payback technique may be useful as an
    initial screening tool. It is easy to compute and
    understand.
  • However, it should not normally be the only basis
    for a capital budgeting decision because it
    ignores the profitability of the project. It
    also ignores the time value of money.

10
Discounted Cash Flow Techniques
  • Capital budgeting techniques that take into
    account both the time value of money and the
    estimated total cash flows from an investment are
    called discounted cash flow techniques.
  • They are generally recognized as the most
    informative and best conceptual approaches to
    making capital budgeting decisions.

11
Discounted Cash Flow Techniques
  • The primary capital budgeting method that uses
    discounted cash flow techniques is called net
    present value.
  • A second method, to be discussed later, is the
    internal rate of return.
  • Appendix C reviews the time value of money
    concepts upon which these methods are based.
    (All of the PV factors in the following examples
    come from Appendix C.)

12
Net Present Value Method
  • Under the net present value (NPV) method, cash
    inflows are discounted to their present value and
    then compared with the capital outlay required by
    the investment.
  • The difference between these two amounts is
    referred to as the net present value.
  • The interest rate to be used in discounting the
    future cash flows is the required minimum rate of
    return.
  • A proposal is acceptable when the NPV is zero or
    positive.
  • The higher the NPV, the more attractive the
    investment.

13
Net Present Value Decision Criteria
14
Equal Annual Cash Flows Example
  • Stewarts annual cash inflows are 24,000. If we
    assume this amount is uniform over the assets
    useful life, the present value of its annual cash
    flows can be computed as shown
  • Therefore, the analysis of the proposal by the
    NPV method is
  • The proposed capital expenditure is acceptable at
    the 12 required rate of return because the NPV
    is positive.

15
Unequal Cash Flows Example
  • When annual cash flows are unequal, it is not
    possible to use annuity tables to calculate their
    PV. Instead tables showing the PV of a single
    amount must be applied to each annual cash flow.
  • Assume Stewart Soup expects the same aggregate
    cash flows (240,000), but a declining market
    demand for the new product over the life of the
    equipment. The PV of the annual cash flows is
    calculated to the right

16
Unequal Cash Flows Example
  • Therefore, the analysis of the proposal by the
    NPV method is
  • The proposed capital expenditure is acceptable at
    the 12 required rate of return because the NPV
    is positive.

17
Choosing a Discount Rate
  • In most cases, a company uses a discount rate
    (also known as hurdle rate, cutoff rate, or
    required rate of return) that is equal to its
    cost of capital, which is the rate it must pay to
    obtain funds from creditors and stockholders.
  • The cost of capital is a weighted average of the
    rates paid on borrowed funds and funds from
    investors in the companys stock.
  • A discount rate has two elements
  • a cost of capital element, and
  • a risk element.
  • Companies often assume the risk element is zero.

18
Choosing a Discount Rate
  • Using an incorrect discount rate can lead to
    incorrect capital budgeting decisions.
  • Suppose Stewart Soups 12 discount rate did not
    take into account the fact that this project is
    riskier than most of the companys investments.
    Given the risk, a 15 discount rate would have
    been more appropriate.

As shown on the right, a 15 discount rate would
cause Stewart to reject the project because of
its negative NPV.
19
Simplifying Assumptions
  • In the examples of the NPV method, a number of
    simplifying assumptions have been made
  • All cash flows come at the end of each year.
  • All cash flows are immediately reinvested in
    another project that has a similar return.
  • All cash flows can be predicted with certainty.
  • Because these assumptions are rarely all true in
    the real world, NPV provides estimated
    analysis. Some of these assumptions are relaxed
    in more advanced capital budgeting techniques.

20
Comprehensive Example
  • Best Taste Foods is considering investing in new
    equipment to produce fat-free snack foods. The
    following information was determined in
    consultation with various company departments

21
Comprehensive Example
  • The computation of the net annual cash inflows
    for the project is shown below
  • The computation of the NPV is as follows
  • Because the NPV is positive, the project should
    be accepted.

22
Intangible Benefits
  • Intangible benefits such as increased quality or
    safety or employee loyalty may also influence the
    decision. To avoid rejecting projects that
    should be accepted, two possible approaches are
    suggested
  • Calculate NPV ignoring intangible benefits and if
    NPV is negative, ask if intangible benefits are
    worth at least the negative NPV.
  • Project rough, conservative estimates of the
    value of the intangible benefits and include
    those in NPV calculation.

23
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24
Mutually Exclusive Projects
  • In theory, all projects with positive NPVs should
    be accepted. However, companies rarely are able
    to adopt all positive-NPV proposals.
  • Proposals are often mutually exclusive because of
    limited resources.
  • When choosing between alternatives, it is
    tempting to choose the project with the highest
    NPV, but the investment required by the projects
    should also be considered.

25
Mutually Exclusive Projects Profitability Index
  • One relatively simple method of comparing
    alternative projects that takes into account both
    the size of the original investment and the
    discounted cash flows is the profitability index.
    The profitability index is computed with the
    following formula

26
Profitability Index Example
  • A company must choose between two mutually
    exclusive projects. Each project has a 10-year
    life and a 12 discount rate can be assumed.
    Data related to the two projects is as shown
  • As shown, both projects have positive NPVs.
    Project Bs NPV is higher, but that project also
    requires more than two times the initial
    investment that Project A does.

27
Profitability Index Example
  • Data for the two projects is shown below in a
    slightly altered form
  • With the data in this form, profitability indexes
    for the two projects can be computed.
  • Project A may be more desirable because it has
    the higher profitability index.

28
Internal Rate of Return Method
  • The internal rate of return method results in
    finding the interest yield of the potential
    investment.
  • The internal rate of return is the interest rate
    that will cause the present value of the proposed
    capital expenditure to equal the present value of
    the expected annual cash inflows (i.e., a NPV of
    zero).

29
Internal Rate of Return Method
  • Determining the internal rate of return involves
    three steps (These steps assume that annual
    cash flows are equal an alternative method of
    computing the internal rate of return must be
    used when cash flows are unequal.)
  • Tampa Company will be used as an example. Tampa
    Company is considering a new project with an
    8-year estimated life, an initial cost of
    249,000, and a net annual cash inflow of 45,000.

30
Internal Rate of Return
  • Step 1 Compute the internal rate of return
    factor using the following formula
  • Using the Tampa Company data, the internal rate
    of return factor is computed as follows

249,000 ? 45,000 5.5333
31
Internal Rate of Return
  • Step 2 Use the factor and the present value of
    an annuity of 1 table to find the internal rate
    of return.
  • For Tampa, the net annual cash inflow is expected
    to continue for 8 years. Thus, it is necessary
    to read across the period-8 row in the present
    value of an annuity table to find the discount
    factor that is closest to the internal rate of
    return factor.

Periods 5 6 8 9 10 11 12 15
8 6.46321 6.20979 5.74664 5.53482 5.33493 5.14612
4.96764 4.8732
  • The closest discount factor to 5.53333 is
    5.53482, which represents an interest rate of
    approximately 9.

32
Internal Rate of Return Decision Criteria
Step 3 Compare the internal rate of return to
managements required rate of return.
33
Annual Rate of Return Method
  • The annual rate of return technique is based on
    accrual accounting data. It indicates the
    profitability of a capital expenditure.
  • The formula is
  • The annual rate of return is compared to
    managements required minimum rate of return for
    investments of similar risk.
  • A project is acceptable under this method if the
    annual rate of return is greater than the
    required rate of return.

34
Annual Rate of Return Example
  • Assume that Reno Company is considering an
    investment of 130,000 in new equipment. The new
    equipment is expected to last 5 years and have
    zero salvage value. The straight-line
    depreciation method is used for accounting
    purposes. The expected annual revenues and costs
    of the new product that will be produced from the
    investment are

35
Annual Rate of Return Example
  • Average investment is computed as follows
  • The investment at the end of the useful life is
    equal to the assets salvage value.
  • For Reno, average investment is 65,000
    (130,000 0) ? 2.
  • The expected annual rate of return for Renos
    investment is therefore 20, computed as follows

13,000 ? 65,000 20
36
Annual Rate of Return Advantages Disadvantages
  • The principal advantages of this method are the
    simplicity of its calculation and managements
    familiarity with the accounting terms it uses.
  • A major limitation is that it does not consider
    the time value of money.

37
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