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Oliga [24]
4 years ago
14

Lisa is measuring the depth of a well. She drops a ball from a height of h feet into the well and measures how long it takes the

ball to hit the bottom of the well. The polynomial −16t2 + 0t + h models this situation, where 0 is the initial speed of the ball and h is the height it was dropped from. She raises her arm very high and drops the ball from a height of 6.0 feet. Her stopwatch measured a time of 3.5 seconds, how deep is the well?
Mathematics
2 answers:
Crazy boy [7]4 years ago
6 0

Lisa is measuring the depth of a well. She drops a ball from a height of h feet into the well and measures how long it takes the ball to hit the bottom of the well.

Polynomial = -16t^{2}+ 0t + h

where 0 is the initial speed and h is height it was dropped .

Now find depth of the well, when t = 3.5 seconds and h = 6 ft

-16t^{2}+ 0t + h = -16(3.5)^{2}+ 0(3.5) + 6

= -16\times 12.25 + 0 + 6

= -196 + 6

= -190

So depth of the well is 190 feet (negative sign represents the depth, below the ground)

Nuetrik [128]4 years ago
4 0
1.71428571429 is ur answer
sorry if its wrong
Im bad at this
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Answer:

1. 80

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Step-by-step explanation:

The question requires us to Use the sample size of 200 to find the expected frequency for categories A, B and C

1. (Category proportion)(sample size)

eA = 0.40x200

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2. (Category proportion)(sample size)

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3. (Category proportion)(sample size)

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3 years ago
The lifetime of a mechanical assembly in a vibration test is exponentially distributed with a mean of 500 hours. If an assembly
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Answer:

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Step-by-step explanation:

Part A)

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p.d.f = f(x) = \lambda e^{-\lambda x}\\c.d.f = F(x) = 1 - e^{-\lambda x}\\x\geq 0

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Using memory less property of exponential distribution:

P(X500) = P (X

using

F(x) = 1 - e^{-\lambda x}\\ \lambda =.002\\x=100\\F(x) = 1- e^{-(.002)(100)}\\F(x) = 1-.8187\\F(x) = 0.181

<h3>Part B)</h3>

Chances of occurrence of metabolic defect = 5%

                                                                 P(C) = .05

No. of randomly selected infants  = n =6

We  have to find the probability that exactly two have the metabolic defect

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Using binomial probability density function:

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probability that exactly two have the metabolic defect is 0.03

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Step-by-step explanation: hope this helps

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