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UNO [17]
3 years ago
14

Diversion is the act of acquiring a product or service by means of:

Business
1 answer:
schepotkina [342]3 years ago
3 0
Ignoring it or creating an alternate course.
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Novak Company purchased Machine #201 on May 1, 2020. The following information relating to Machine #201 was gathered at the end
blondinia [14]

Answer:

i am stuck as well

Explanation:

5 0
4 years ago
A(n) ________ is a brand that is developed by a national brand vendor, often in conjunction with a retailer, and is sold exclusi
jenyasd209 [6]

This is known as an exclusive brand, because the retailer is the only company that has access to selling it.

4 0
3 years ago
RuthAnn is 28 years old and is retiring at the age of 65. When she retires, she estimates that she will need an annual income of
inessss [21]

Answer:

Yes

Explanation:

From her current age of 28 to her retirement age of 65, RuthAnn has (65 - 28 =) 37 more years to work.

If she saves 11% of her annual income of $36,278.13 into a 401(k), she will be setting aside (11% * 36,278.13 =) $3,990.59 into the 401(k) account annually.

At 7.1% compounding rate, in 37 years, RuthAnn would have set aside an amount estimated by the future value of an annuity formula.

FV = \frac{A(1+r)^{n} - 1}{r}

where FV is the future value, the amount that would have been set aside,

A = is the annual savings,

r = is the compounding rate, and

n = is the number of years.

Therefore, the total amount that would be saved up after 37 years =

FV = \frac{3,990.59(1+0.071)^{37} - 1}{0.071}

= (3,990.59 * 11.6535)/0.071

= $654,990.31.

By spending $32,523 annually from an account earning 7.1% compound interest rate for 30 years, the present value of the total amount needed by RuthAnn today that will be sufficient for her retirement spending can be estimated using the present value of an annuity formula.

PV = \frac{A(1 - (1+r)^{-n}}{r}

= PV = \frac{32,523(1 - (1.071)^{-30}}{0.071}

= (32523 * 0.8723)/0.071

= $399,574.83.

Since the amount saved up ($654,990.31) is more than the total amount required for RuthAnn's retirement ($399,574.83), RuthAnn has more than sufficient to meet her Retirement goal.

Specifically, the amount she has saved up can support a maximum annual spending which can be estimated from the present value of an annuity formula.

PV = \frac{A(1 - (1+r)^{-n}}{r}

where PV = the amount saved up, $654,990.31,

A = the annual spending which we are estimating,

r = the 7.1% compound interest rate,

n = the number of years to retirement.

654,990.31 = \frac{A(1 - (1.071)^{-30}}{0.071}

= 654,990.31 = (A * 0.8723)/0.071

= A = 654,990.31/0.8723 * 0.071

= A = 53,312.29

Thus, the amount saved up can support a maximum retirement spending of $53,312.29, which is higher than the $32,523 annual income needed by RuthAnn for her retirement.

6 0
3 years ago
A library shelving system has a fi rst cost of $20,000 and a useful life of 10 years. The annual maintenance is expected to be $
Debora [2.8K]

Answer:

The benefit cost ratio is 1.564

Explanation:

The benefit-cost ratio is the ratio of the present value of benefits to the present value of costs. It is thus calculated as follows.

Benefit-cost ratio = Present value of benefits / Present value of costs

Present value of costs = $20,000 + $2,500 (P/A, 10%, 10 years)

                                     = $20,000 + $15,361

                                     = $35,361

Present value of benefits = $9,000 (P/A, 10%, 10 years)

                                          = $9,000 x 6.145

                                          = $55,305

Benefit-cost ratio = $55,305 / $35,361

                             = 1.564

3 0
3 years ago
The steam requirements of a manufacturing facility are being met by a boiler whose rated heat input is 5.5 × 106 Btu/h. The comb
e-lub [12.9K]

Solution:

Given Information,

Heat input is ( Q_{in} ) = 5.5 × 10^{6} Btu/h

Combustion efficiency of the boiler (n_{furnance}) = 0.7

Combustion efficiency after turn up (n_{furnance,now}) = 0.8

Operation Hour (t) = 5200h

Unit cost (c) = \frac{23 dollar}{10^{6}Btu }

Calculate heat output from the boiler  Q_{out} = Q_{in} x n_{furnance}

                                                                      = 5.5 x 10^{6} x 0.7

                                                                      = 3.85 x 10^{6} Btu/h

Calculate the heat input to the boiler after the tune-up

(Q_{in} ){new} = Q_{out} / (n_{furnance} ){new}

               = 3.85 x 10^{6} / 0.8

               = 4.8125  x 10^{6} Btu/h

Calculate the saved energy after the tune-up

(Q_{in} ){saved} = Q_{in} - (Q_{in} ){new}

                 = 5.5 x 10^{6} - 4.8125  x 10^{6} Btu/h

                 = 0.6875  x 10^{6} Btu/h

Calculate the annual energy saving ( E_{Saving} )

E_{Saving} = (Q_{in} ){saved} x t

           = ( 0.6875  x 10^{6} Btu/h ) ( 5200 hr/yr)

           = 3575 x 10^{6} Btu/h

Calculate the annual cost saving

Annual cost saving = E_{Annual saving} x Unit cost

                                = 3575 x 10^{6} Btu/h x \frac{23 dollar}{10^{6}Btu }

                                = 82225

4 0
3 years ago
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