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kap26 [50]
3 years ago
11

A time standard was set as 0.20 hour per unit based on the 20th unit produced. Assume the task has a 60 percent learning curve.

Refer to Exhibit 6.4. What would be the expected time of the 40th, 80th, and 160th units? (Do not round intermediate calculations. Round your answers to 2 decimal places.)
Business
1 answer:
Sliva [168]3 years ago
6 0

Answer:

40th unit = 0.11 hr

80th unit = 0.06 hr

160th unit = 0.03 hr

Explanation:

Given :

$T_{20} = 0.2$

Learning rate = 60% = 0.6 (r)

Now using the learning curve equation,

$ T_n = T_1(n)^b$

where b is  $b= \frac{\ln r}{\ln 2} = \frac{\ln 0.6}{\ln 2} $  = -0.833

Now

$ T_{20} = T_1(20)^{-0.833}$

$ 0.20 = T_1 (0.0824)$

$T_1$ = 2.5

For 40th unit

$ T_{40} = 2.5(40)^{-0.833}$

      = 0.11 hrs

For 80th unit

$ T_{80} = 2.5(80)^{-0.833}$

      = 0.06 hrs

For 160th unit

$ T_{160} = 2.5(160)^{-0.833}$

        = 0.03 hr

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8.Kline and Salomon form the KS Partnership as 50/50 partners. Kline contributes equipment that has a fair market value of $60,0
mojhsa [17]

Answer: $40,000

Explanation:

Kline brings in equipment that is worth $60,000 but has a basis of $45,000.

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Angelo invested $4,000 into two accounts. One account paid 4% interest and the other paid 9% interest. He earns 6% interest on t
inn [45]

Answer:

$2,400 was placed in the account earning 4%, and $1,600 was placed in the account earning 9%

Explanation:

In this case, we have two unknowns, so in order to be solved, we need to find two equations.

We know that amount 1, that we call x, plus amount 2, we call y, is 4000.  

<em>x + y = 4000</em>

Also we know, when we add the interest earned on amount 1 to the interest earned on amount 2, the total interest is 6% of 4000, it means: 240

<em>0.04x+0.09y=240</em>

So, we have two equations with two unknowns

<em>x + y = 4000</em>

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That we can solve for any method we know. We will use substitution.  Lets clear from first equation the unknown x.

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Then, we substitute in second equation

0.04(4000-y)+0.09y=240

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160-0.04y+0.09y=240

0.05y=240-160

y=80/0.05=1600

Now we simply plug this into our first equation and solve for x

x+y=4000

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