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algol [13]
3 years ago
10

The manufacturer of a 1.5 V D flashlight battery says that the battery will deliver 9 {\rm mA} for 37 continuous hours. During t

hat time the voltage will drop from 1.5 {\rm V} to 1.0 {\rm V} . Assume the drop in voltage is linear with time.Part A How much energy does the battery deliver in this 37h interval?Express your answer to two significant figures and include the appropriate units.
Engineering
1 answer:
borishaifa [10]3 years ago
7 0

Answer:

1.42 KJ

Explanation:

solution:

power in beginning p_{0}=(1.5 V).(9×10^{-3} A)

                                    = 13.5 mW

after continuous 37 hours it drops to

                                    p_{37}=(1 V).(9×10^{-3} A)

                                         =9 mW

When the voltage will drop energy will not remain the same but the voltage drop will always remain same if the voltage was drop to for example from 5 V to 4.5 V the drop will remain the same.

                  37 hours= 37.60.60

                                 =133200‬ s

                              w=(9×10^{-3} A×133200‬ )+\frac{1}{2}(13.5.10^{-3}-9.10^{-3})(133200)

                                 =1.42 KJ

<em>NOTE:</em>

There maybe a calculation error but the method is correct.

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This question allows you to practice proving a language is non-regular via the Pumping Lemma. Using the Pumping Lemma (Theorem 1
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Answer:

<em>L is not a regular language with formal proofs  </em>

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<em>there exists a pumping length p for L such that for any string s ∈ L where |s| ≥ p, </em>

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<em>(a) |y| > 0 </em>

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<em />

<em>(b) To determine that L is not a regular language, we mke use of proof by contradiction.  lets assume, that L is regular. Then by the Pumping Lemma for Regular Languages, it states also,</em>

<em>The pumping length, p for L such that for any string s ∈ L where |s| ≥ p, s = xyz subject  to the condtions as follows : </em>

<em>(a) |y| > 0 </em>

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<em>(c) ∀i > 0, xyi </em>

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<em>z should be in L. xy0 </em>

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<em>It is shown that is is  not in L. This is a  contraption with the pumping lemma.  our assumption that L is regular is  incorrect, and L is not a regular language</em>

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attached below is the remaining part of the solution

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