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tatiyna
3 years ago
9

For which number does the 9 have the least value? 0.29 7.079 0.9 9.001

Mathematics
2 answers:
OleMash [197]3 years ago
8 0
7.079 is in the hundreths place
julia-pushkina [17]3 years ago
3 0

Answer:

9 has the least value in the number 7.079.

Step-by-step explanation:

Let's see the value of 9 in each case.

0.29

In this case, 9 is two places after the decimal point. So it has the value of 9 hundreths, so 0.09.

7.079

In this case, 9 is three places after the decimal point. So it has the value of 9 thousandths, so 0.009.

0.9

In this case, 9 is one place after the decimal point. So it has the value of 9 tenths, so 0.9.

9.001

In this case, 9 is before the decimal point. So it has the value of 9.

So 9 has the least value in the number 7.079.

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12 × 5 = 60

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ANSWER:

5 fest 6 inches = 66 inches.
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Phoebe, Andy and Polly share £270.
Stella [2.4K]
*Given
Money of Phoebe            - 3 times as much as Andy
Money of Andy                - 2 times as much as Polly
Total money of Phoebe,  - <span>£270
</span>    Andy and Polly

*Solution

Let
B - Phoebe's money
A - Andy's money
L - Polly's money

1. The money of the Phoebe, Andy, and Polly, when added together would total <span>£270. Thus, 
</span>
                  B + A + L  = <span>£270                     (EQUATION 1)

2. Phoebe has three times as much money as Andy and this is expressed as
  
                  B = 3A

3. Andy has twice as much money as Polly and this is expressed as

                  A = 2L</span>                           (EQUATION 2)
<span>
4. This means that Phoebe has ____ as much money as Polly, 

                 B = 3A
                 B = 3 x (2L)
                 B = 6L                            </span>(EQUATION 3)<span>

This step allows us to eliminate the variables B and A in EQUATION 1 by expressing the equation in terms of Polly's money only. 

5. Substituting B with 6L, and A with 2L, EQUATION 1 becomes, 

                  6L + 2L + L = </span><span>£270
</span>                                9L = <span>£270
</span>                                  L = <span>£30

So, Polly has </span><span>£30. 

6. Substituting L into EQUATIONS 2 and 3 would give us the values for Andy's money and Phoebe's money, respectively. 
</span>
                  A = 2L                           
                  A = 2(£30)
                  A = £60

Andy has £60

                  B = 6L                         
                  B = 6(£30)
                  B = £180

Phoebe has £180

Therefore, Polly's money is £30, Andy's is £60, and Phoebe's is £180.
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You deposit $250 in a bank account that offers compound interest at a rate of 5%, compounding quarterly. At the end of five year
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☺☺☺☺


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MA_775_DIABLO [31]

Step-by-step explanation:

If the equation is

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The definition of a derivative is

\frac{f(x + h) - f(x)}{h}

Also note that we want h to be a small, negligible value so we let h be a value that is infinitesimal small.

So we get

\frac{ \sqrt{x + h + 2} -  \sqrt{x + 2}  }{h}

Multiply both equations by the conjugate.

\frac{ \sqrt{x + h + 2} -  \sqrt{x + 2}  }{h}  \times  \frac{ \sqrt{x + h + 2} +  \sqrt{x + 2}  }{ \sqrt{x + h + 2} +  \sqrt{x + 2}  }  =  \frac{x + h + 2 - (x + 2)}{h \sqrt{x +  h + 2} +  \sqrt{x + 2}  }

\frac{h}{h \sqrt{x + h + 2}  +  \sqrt{x + 2} }

\frac{1}{ \sqrt{x + h + 2}  +  \sqrt{x + 2} }

Since h is very small, get rid of h.

\frac{1}{ \sqrt{x + 2} +  \sqrt{x + 2}  }

\frac{1}{2 \sqrt{x + 2} }

So the derivative of

\frac{d}{dx} ( \sqrt{x + 2} ) =  \frac{1}{2 \sqrt{x + 2} }

Part 2: If your function is

\sqrt{x}  + 2

Then we get

\frac{ \sqrt{x + h} + 2 - ( \sqrt{x}  + 2) }{h}

\frac{ \sqrt{x + h}  -  \sqrt{x} }{h}

\frac{x + h - x}{h( \sqrt{x + h}   +  \sqrt{x}) }

\frac{h}{h( \sqrt{x + h} +  \sqrt{x} ) }

\frac{1}{ \sqrt{x + h} +  \sqrt{x}  }

\frac{1}{2 \sqrt{x} }

So

\frac{d}{dx} (  \sqrt{x}  + 2) =  \frac{1}{2 \sqrt{x} }

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3 years ago
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