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DerKrebs [107]
3 years ago
5

The table below shows the results of a random sample of 160 teenagers. Based on the information given which of the following sta

tement are true? Select all that apply

Mathematics
2 answers:
Karolina [17]3 years ago
7 0

Answer:

I would say that it is all of them besides the 35% of the participants do not like to surf.

Sonja [21]3 years ago
3 0
<h2>Answer:</h2>

The correct statements are:

  •  66% of the participants were boys.
  • 80/105 of the boys like to surf.
  • 10/35 of the participants who do not like to surf were girls.
<h2>Step-by-step explanation:</h2>

A)

The total number of students who were studied= 160

Number of boys= 105

Hence, Percentage of boys is calculated as:

Percent\ Boys=\dfrac{105}{160}\times 100\\\\i.e.\\\\Percent\ Boys=\dfrac{1050}{16}\\\\\\Percent\ Boys=65.625\\\\which\ is\ approximately\ equal\ to:\\\\Percent\ Boys=66\%

B)

Number of students who like to surf=125

Hence,

Percent who like to surf is calculated as:

=\dfrac{125}{160}\times 100\\\\\\=\dfrac{1250}{16}\\\\=78.125\%

C)

Number of boys=105

and number of boys who like to surf=80

Hence, the proportion of boys who like to surf is:

80/105

D)

Number of people who do not like to surf=35

Number of girls who do not like to surf=10

Hence,the proportion of girls who do not like to surf is:

              10/35

E)

Proportion of boys who like to surf=80/105=0.76190

and proportion of boys who like to surf= 45/55=0.8181

Hence, the proportion of girls who like to surf are more than those of boys who like to surf.

(  Since,   0.8181 < 0.76190 )

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Step-by-step explanation:

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So I have 2 answers here they are.

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Answer:

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Step-by-step explanation:

The rule of reflection implies that when we reflect a point, let say P(x, y), is reflected across the x-axis:

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In other words:

The point P(x, y) after reflection across x-axis would be P'(x, -y)

P(x, y)        →       P'(x, -y)

Given the diagram, the points of the figure ABCD after the reflection across the x-axis would be as follows:

P(x, y)        →       P'(x, -y)

A(2, 3)       →       A'(2, -3)      

B(5, 5)       →       B'(5, -5)

C(7, 3)        →      C'(7, -3)

D(5, 2)       →       D'(5, -2)

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300 = 15

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