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Sphinxa [80]
3 years ago
5

Which of these statements about algebra are true?

Mathematics
2 answers:
9966 [12]3 years ago
8 0

Answer:

  1. Algebra uses abstract symbols to represent concrete elements in the real world.
  2. Many great mathematicians were also philosophers.
  3. The same variable can represent two different unknowns in two different algebraic expressions.

Step-by-step explanation:

Novay_Z [31]3 years ago
6 0

Yes, algebra uses abstract symbols to represent concrete elements in the real world.

No, in an algebraic equation, the same variable cannot represent two different unknowns.

Yes, many great mathematicians were also philosophers.

No, An algebraic expression doesn't contains an equal sign, but an algebraic equation does.

No, if the expressions are in the same set. Yes, if they are not. (The same variable can represent two different unknowns in two different algebraic expressions.)

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The distribution of passenger vehicle speeds traveling on a certain freeway in California is nearly normal with a mean of 71.5 m
Zinaida [17]

Answer:

a

G  =   0.007523

b

 The  number of cars the  highway patrol officer would watch before a  car that is seen is E(X) = 1.6027

The standard deviation is   s  =  0.9829

gg

Step-by-step explanation:

From the question we are told that

The mean is \mu  =  71.5 \ miles/hour

The standard deviation is \sigma  =  4.75 \  miles/hour

The speed limit is x =  70 \  miles /hour

Generally the probability of getting a car that is moving with speed greater than the speed limit is mathematically represented as

p =P(X > x  )  =  P(X > 70) =  P(\frac{X - \mu }{\sigma }  >  \frac{70 - 71.5 }{4.75})

=> p=  P(X > 70) =  P(\frac{X - \mu }{\sigma }  >  \frac{70 - 71.5 }{4.75})

=> p= P(X > 70) =  P(\frac{X - \mu }{\sigma }  >  -0.31579 )

Here

\frac{X - \mu }{\sigma }  =  Z(The \ standardized \  value  \ of  X )

So

=> p=  P(X > 70) =  P(Z >  -0.31579 )

From the z-table

p = P(Z >  -0.31579 ) =   0.62392

So

p =  P(X > 70) =  0.62392

Generally the probability of getting a car that is not moving with speed greater than the speed limit is mathematically represented as

q =  1 - p

=> q =  1 -  0.62392

=> q =  0.37608

Generally the probability of getting 5 cars that are not speeding is mathematically represented as

G  =  q^5

=> G  =  (0.37608)^5

=> G  =   0.007523

Generally the number of cars that the highway patrol officer is expected to watch until the first car that is speeding is gotten is mathematically represented as

E(X) =  \frac{1}{p}

=> E(X) =  \frac{1}{0.62392}

=> E(X) = 1.6027

Generally the standard deviation is mathematically represented as

s  =  \sqrt{\frac{1 - p }{ p^2} }

=>     s  =  \sqrt{\frac{1 -0.62392 }{ (0.62392)^2} }

=> s  =  0.9829

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Answer:

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Step-by-step explanation:

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Answer:

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Step-by-step explanation:

2x9+12+5=35

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Volgvan

Answer:

Step-by-step explanation:

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