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ArbitrLikvidat [17]
3 years ago
13

In which section of the number line is √55?

Mathematics
1 answer:
Luden [163]3 years ago
4 0
The answer is  [A]:  "Section A:  "7.0 - 7.5" — in the figure shown" .
________________________________________________________
Explanation:
________________________________________________________
The question asks:
________________________________________________________
  "In which section of the number line is √55?"
________________________________________________________
   We know that:  7² = 49 ;  8² = 64 .

So, 7 < √55 < 8 ;  So, √55 will be in between 7 and 8.

So, √49 < √55 < √64 .

55 - 49 = 6 .

64 - 55 = 9 .

         So, there is greater difference between the radicands in
 
       √64 and √55 ;  compared to the difference in radicands  between

       √49 and √55 . 
________________________________________________
                 This tells us that the correct answer is:
________________________________________________
                               [A]  { in the figure shown:  "7.0 - 7.5" } ;
________________________________________________
           rather than:  [B]:  { "7.5 - 8.0" } .
________________________________________________

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I don't speak Spanish but I think that this is what you meant:
80 * 2/5 = 32
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2 years ago
An electronics store received two shipments of radios. Of the 250 radios in the first shipment, exactly 6% were damaged. In the
nataly862011 [7]

Answer:

Total number of not damaged = 451

C. 451

Step-by-step explanation:

In the first shipment, 6% of the 250 radios where damaged.

Number of damaged= 6/100 * 250

Number of damaged= 6*2.5

Number of damaged= 15 radios.

Number of not damaged= 250-15

Number of not damaged = 235 radios

In the second shipment, 4% of the radios were damaged

Let the number of second shipment= y

0.04 of y where damaged

Total number of radio damaged= 24

15 + 0.04y = 24

0.04y= 24-15

0.04y = 9

Y= 9/0.04

Y= 225

Number of radio in the second shipment= 225

Number of damaged in the second shipment= 0.04*225

Number of damaged in the second shipment= 9

Number of not damaged in the second shipment= 225-9

Number of damaged in the second shipment= 216

Total number of not damaged

= 235+216

= 451

Total number of not damaged= 451

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3 years ago
Determine the required value of the missing probability to make the distribution a discrete probability distribution. x ​p(x) 3
Alisiya [41]

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P(4) = 1 - P(3) - P(5) - P(6)

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Natasha2012 [34]

Answer:

True

Step-by-step explanation:

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