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shtirl [24]
2 years ago
14

Please answer one and two correctly it’s for a grade and I don’t understand

Mathematics
2 answers:
nikitadnepr [17]2 years ago
7 0
1) 5/16 
Explanation: For number 1 the shaded part is the numerator and the number of squares is the denominator
2) 3
Explanation: Divide 12 by 4

ioda2 years ago
3 0
1. B The shaded; total ratio is 5/16
2. C 3
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Read the image.... please hellppp meeee somebody plzzzzz begging you!!!???
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Step-by-step explanation:

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3 years ago
A restaurant offers a combo special with 3 different sandwiches, 2 different salads, and 5 different drinks. From how many diffe
m_a_m_a [10]

Answer:

30 ways

Step-by-step explanation:

Given the following information:

  • 3 different sandwiches
  • 2 different salads
  • 5 different drinks

Let assume that the combo contains:  1 sandwich, 1 salad, and 1 drink

Hence, we have:

  • The total possible ways of choosing sandwiches she can choose is: 3
  • The total possible ways of choosing salads she can choose is: 2
  • The total possible ways of choosing drinks she can choose is: 5

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(5x+3)(5x+3)gghhhhhhhh
Stella [2.4K]

Answer:

25x^2 + 30x + 9

8 0
2 years ago
1496 mm2 to square centimetres.
Kazeer [188]

Answer:

14.96

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3 0
3 years ago
Read 2 more answers
Find the standard deviation of 21, 31, 26, 24, 28, 26
Vesnalui [34]

Given the dataset

x = \{21,\ 31,\ 26,\ 24,\ 28,\ 26\}

We start by computing the average:

\overline{x} = \dfrac{21+31+26+24+28+26}{6}=\dfrac{156}{6}=26

We compute the difference bewteen each element and the average:

x-\overline{x} = \{-6,\ 5,\ 0,\ -2,\ 2,\ 0\}

We square those differences:

(x-\overline{x})^2 = \{36,\ 25,\ 0,\ 4,\ 4,\ 0\}

And take the average of those squared differences: we sum them

\displaystyle \sum_{i=1}^n (x-\overline{x})^2=36+25+4+4+0+0=69

And we divide by the number of elements:

\displaystyle \sigma^2=\dfrac{\sum_{i=1}^n (x-\overline{x})^2}{n} = \dfrac{69}{6} = 11.5

Finally, we take the square root of this quantity and we have the standard deviation:

\displaystyle\sigma = \sqrt{\dfrac{\sum_{i=1}^n (x-\overline{x})^2}{n}} = \sqrt{11.5}\approx 3.39

8 0
3 years ago
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