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Scilla [17]
2 years ago
8

Elizabeth spent exactly $7 for some 15-cent stamps and some 31-cent stamps. How many 15-cent stamps did she buy?

Mathematics
1 answer:
MAVERICK [17]2 years ago
4 0

By solving an equation, we conclude that she will get 26 of the 15-cent stamps.

<h3>How many 15-cent stamps did she buy?</h3>

First, let's define the variables:

  • x = number of 15-cent stamps bought.
  • y = number of 31-cent stamps bought.

We know that she spends exactly $7, so we have the linear equation:

$0.15*x + $0.31*y = $7.00

Now we want to solve this for x, so we need to isolate it:

x = ($7.00 - $0.31*y)/$0.15

Where x and y must be two whole numbers (notice that the value of x depends of the value of y).

Now you can try to evaluate in different whole values of y, such that the outcome (x in this case) is also a whole number.

The first value of y such that x is also a whole number is y = 10.

x = ($7.00 - $0.31*10)/$0.15 = 26

Then we conclude that she will get 26 of the 15-cent stamps.

If you want to learn more about linear equations:

brainly.com/question/1884491

#SPJ1

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SOMEONE PLEASE HELP! A survey of a group of seventh graders and a group of teachers at a local middle school asked how many sibl
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<em>Note: You may have missed to add the dot plots chart, so I found the chart after a little research and hence, I am attaching it and based on that dot plot chart I am solving the question which anyways would clear you concept.</em>

Answer:

''The median for the students is 2 and the median for the teachers is 3'' is the right option which compares the medians of the data.

Step-by-step explanation:

Data for students from the dot plot in order

0,\:0,\:1,\:1,\:1,\:1,\:2,\:2,\:2,\:2,\:2,\:2,\:2,\:3,\:3,\:3,\:3,\:3,\:4,\:4

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As you can see, we do not have just one middle number but we have a pair of middle numbers i.e. 2 and 2, so the median is the average of these two numbers:

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Data for teachers from the dot plot in order

0, 1, 1, 1, 2, 2, 3, 3, 3, 3, 3, 4, 4, 4, 4, 5, 5, 5, 6, 8

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As you can see, we do not have just one middle number but we have a pair of middle numbers i.e. 3 and 3, so the median is the average of these two numbers:

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Therefore, ''the median for the students is 2 and the median for the teachers is 3'' is the right option which compares the medians of the data.

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