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Reika [66]
3 years ago
9

Nina was curious about the height of the Eiffel Tower. She used a 1.2 meter model of the tower and measured its shadow at 2 P.M.

The length of the shadow was 0.9 meter. Then she measured the Eiffel Tower’s shadow, and it was 240 meters.
What is the height of the Eiffel Tower?

a.

.45

c.

30 m
b.

2880 m

d.

320 m
Mathematics
2 answers:
sergeinik [125]3 years ago
3 0
So the tower is going to be larger than the shadow but not to large so let work  from there and not to large so the only logical answer is d
GarryVolchara [31]3 years ago
3 0

Answer:

The height of the Eiffel Tower is 320 meters .

Option (d) is correct.

Step-by-step explanation:

Let us assume that the height of the tower be x.

Let us assume that the shadow of the tower be y.

(As the shadow is always varies upon height .)

Thus

x \propto y

x =ky

\frac{x}{y}= k

As given

She used a 1.2 meter model of the tower and measured its shadow at 2 P.M.

The length of the shadow was 0.9 meter.

Here x = 1.2 meter

y = 0.9 meter

\frac{1.2}{0.9}= k

As given the Eiffel Tower’s shadow is 240 meters.

Here x = Height of Eiffel tower

y = 240 meters.

and

\frac{1.2}{0.9}= k

Put in the equation

\frac{x}{y}= k

\frac{Height\ of\ Eiffel\ Tower}{240} = \frac{1.2}{0.9}

Height\ of\ Eiffel\ Tower = \frac{1.2\times 240}{0.9}

Height\ of\ Eiffel\ Tower = \frac{288}{0.9}

Simplify the above

Height of the Eiffel Tower = 320 meters .

Therefore the height of the Eiffel Tower is 320 meters .

Option (d) is correct.

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Answer:

a) X        Freq.         Rel Freq.

__________________________

0           7              (7/58) = 0.121

1            10            (10/58)=0.172

2           13            (13/58) =0.224

3           14            (14/58)=0.241

4           6              (6/58)=0.103

5           3              (3/58)=0.052

6           3              (3/58)=0.052

7            1              (1/58) =0.017

8            1              (1/58)=0.017

_________________________

Total     58                 1.00

b) \frac{7+10+13+14+6}{58}= \frac{50}{58}=0.862

Step-by-step explanation:

Assuming this question: Temperature transducers of a certain type are shipped in batches of 50. A sample of 60 batches was selected, and the number of transducers in each batch not conforming to design specifications was determined, resulting in the following data:

2,1,2,4,0,1,3,2,0,5,3,3,1,3,2,4,7,0,2,3,

0,4,2,1,3,1,1,3,4,2,3,2,2,8,4,5,1,3,1,

5,0,2,3,2,1,0,6,4,2,1,6,0,3,3,3,6,2,3

(a) Determine frequencies and relative frequencies for the observed values of x = number of nonconforming transducers in a batch. (Round your relative frequencies to three decimal places.)

For this case first we order the dataset on increasing way and we got:

0 0 0 0 0 0 0

1 1 1 1 1 1 1 1 1 1

2 2 2 2  2 2 2 2 2 2 2 2 2

3 3 3 3 3 3 3 3 3 3 3 3  3 3

4 4 4 4 4 4

5 5 5

6 6 6

7

8

And we can construct the following table:

X        Freq.         Rel Freq.

__________________________

0           7              (7/58) = 0.121

1            10            (10/58)=0.172

2           13            (13/58) =0.224

3           14            (14/58)=0.241

4           6              (6/58)=0.103

5           3              (3/58)=0.052

6           3              (3/58)=0.052

7            1              (1/58) =0.017

8            1              (1/58)=0.017

_________________________

Total     58                 1.00

(b) What proportion of batches in the sample have at most four nonconforming transducers? (Round your answer to three decimal places.)

For this case this proportion would be:

\frac{7+10+13+14+6}{58}= \frac{50}{58}=0.862

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