Chemistry, 17.03.2020 19:57, hectorgonzalejr333

The histogram shown below represents the weights (in kg) of 47 female and 97 male cats. Approximately % of these cats weigh less than 2.5kg. Approximately % of these cats weigh between 2.5 and 2.75kg. Approximately % of these cats weigh between 2.75 and 3.5kg.

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answered: cathydaves

The approximately % of cats weigh less than 2.5 kg has been 42.36 %.

The approximately % of cats weighing between 2.5 and 2.75 kg has been 13.88 %.

The approximately % of cats weighing between 2.75 and 3.5 kg has been 37.5 %.

The histogram has been the representation of the data in a user defined condensed format. The total number of cats has been the sum of male and female cats.

The given male cats can be, C_M=97

The given female cats, C_F=47

The total cats (C) can be given as:

$C=C_M\;+\;C_F\\C=97\;+\;47\\C=144$

The total number of cats has been 144.

The percentage of cats weigh less than 2.5 kg has been given as:

From the histogram, the number of cats weighing less than 2.5 kg, C__2_._5=61

The % of cats weighing less than 2.5 kg ( $C__2_._5\;\%$ ) has been:

$C__2_._5\;\%=\dfrac{61}{144}\;\times\;100\\ C__2_._5\;\%=42.36\%$

The approximately % of cats weigh less than 2.5 kg has been 42.36 %.

The percentage of cats weigh between 2.5 and 2.75 kg has been given as:

From the histogram, the number of cats weighing between 2.5 and 2.75 kg, C_2_._5_-_2_._7_5=20

The % of cats weighing between 2.5 and 2.75 kg, $C_2_._5_-_2_._7_5\%$ , has been:

$C_2_._5_-_2_._7_5\%=\dfrac{20}{144}\;\times\;100\\ C_2_._5_-_2_._7_5\%=13.88\%$

The approximately % of cats weighing between 2.5 and 2.75 kg has been 13.88 %.

The percentage of cats weigh between 2.75 and 3.5 kg has been given as:

From the histogram, the number of cats weighing between 2.75 and 3.5 kg, C_2_._7_5_-_3_._5=54

The % of cats weighing between 2.75 and 3. 5 kg, $C_2_._7_5_-_3_._5\%$ , has been:

$C_2_._7_5_-_3_._5\%=\dfrac{54}{144}\;\times\;100\\ C_2_._7_5_-_3_._5\%=37.5\%$

The approximately % of cats weighing between 2.75 and 3.5 kg has been 37.5 %.

For more information about histogram, refer to the link:

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The histogram shown below represents the weights (in kg) of 47 female and 97 male cats. Approximatel

answered: gm2

Approximately % of these cats weigh less than 2.5kg

the percentage = 61/144 × 100 = 6100/144 = 42.3611111111 ≈ 42.36%

Approximately % of these cats weigh between 2.5 and 2.75 kg

percentage = 20/144 ×100 = 2000/144 = 13.8888888889 ≈ 13.90%

Approximately % of these cats weigh between 2.75 and 3.5kg.

percentage = 54/144 × 100 = 5400/144 = 37.5 %

Explanation:

The picture below is the histogram used .

The horizontal is the weight of the cat . The vertical is the number of cat. The cats have 47 female and 97 male . The total cats is 47 + 97 = 144.

Approximately % of these cats weigh less than 2.5kg

Cat that weighs less than 2.5 kg is the sum of the first bar and the second bar. The sum is 29 + 32 = 61

61 cat weighs less than 2.5 kg

the percentage = 61/144 × 100 = 6100/144 = 42.3611111111 ≈ 42.36

Approximately % of these cats weigh between 2.5 and 2.75 kg

cat that weigh between 2.5 and 2.75 is 20

percentage = 20/144 ×100 = 2000/144 = 13.8888888889 ≈ 13.90

Approximately % of these cats weigh between 2.75 and 3.5kg.

The number of cat that fall under this category is 27 + 12 + 15 = 54

percentage = 54/144 × 100 = 5400/144 = 37.5

answered: Guest

h let me think about that

answered: Guest

you need to have a picture of the atom that way we can answer it

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The histogram shown below represents the weights (in kg) of 47 female and 97 male cats. Approximatel...