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Aleksandr-060686 [28]
2 years ago
9

A machine needs two of its gears replaced. You find two gears, one manufactured 5 years ago and the other manufactured 10 years

ago. The specification sheet says that the chance of gear failure is 5% after 5 years and increases to 8% after 10 years. If the gears on the machine are not linked to each other, the probability that both replacement gears will fail is 0.2 0.4 0.9 7.5 40 %.
Mathematics
2 answers:
djverab [1.8K]2 years ago
7 0
Your answer would be 0.4 percent. option B for plato :) 
#PLATOlivesmatter #PLATOfam
borishaifa [10]2 years ago
4 0

Answer:

Option 2 - 0.4%

Step-by-step explanation:

Given : A machine needs two of its gears replaced. You find two gears, one manufactured 5 years ago and the other manufactured 10 years ago. The specification sheet says that the chance of gear failure is 5% after 5 years and increases to 8% after 10 years.

To find : If the gears on the machine are not linked to each other, the probability that both replacement gears will fail?

Solution :

The specifications sheet says that the chance of failure is 5% after 5 years and increases to 8% after 10 years.

But, If the gears on the machine are in no way linked to each other

Then the chances that both will fail,

\text{P(both fail)} = 5\%\times 8\%

\text{P(both fail)} = 0.05\times 0.08

\text{P(both fail)} = 0.004

\text{P(both fail)} = 0.4\%

Therefore, Option 2 is correct.

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We have that
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2 years ago
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pA(m,h)=45h-1200m

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2 years ago
The differential equation y′′=0 has one of the following two parameter families as its general solution: yyyy=C1ex+C2e−x=C1cos(x
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Answer:

y_c = 2 + 10*x

Step-by-step explanation:

Given:

                                                y'' = 0

Find:

- The solution to ODE such that y(0) = 2, y'(0) = 10

Solution:

- Assuming a solution y = Ce^(mt)

So,                                y' = C*me^(mt)

                                    y'' = C*m^2e^(mt)

- Back substitute into given ODE, we get:

                                    y'' = C*m^2e^(mt) = 0

                                    e^(mt) can not be equal to zero

- Hence,                       m^2 = 0

                                     m = 0 , 0 - (repeated roots)

- The complimentary function for repeated roots is:

                                    y_c = (C1 + C2*x)*e^(m*t)

                                    y_c = C1 + C2*x  

- Evaluate @ y(0) = 2

                                    2 = C1 + C2*0

                                    C1 = 2

-Evaluate @ y'(0) = 10

                                    y'(t) = C2 = 10

Hence,                         y_c = 2 + 10*x

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Answer:

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