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uysha [10]
3 years ago
7

Mountains are often measured by the distance they rise above sea level. Mount Everest Washington rises more than 1 1/10 miles ab

ove sea level. Mount Everest rises about 5 times as high. About how many miles above sea level does mount Everest risee
Mathematics
1 answer:
erastova [34]3 years ago
4 0

Answer:

Mount Everest rise  5\frac{1}{2}\ miles  above sea level.

Step-by-step explanation:

Given:

Mountains are often measured by the distance they rise above sea level.

Mount Washington rises more than 1\frac{1}{10}  miles above sea level.

Mount Everest rises about 5 times as high.

Now, to find the miles above sea level is Mount Everest.

So, the miles of Mount Washington rise above sea level = 1\frac{1}{10} =\frac{11}{10}\ miles.

And, Mount Everest is 5 times high of Mount Washington:

Now, to get the miles above sea level is Mount Everest rise we multiply 5 by the miles of Mount Washington rise above sea level:

5\times \frac{11}{10} \\\\=\frac{55}{10} \\\\On\ simplifying:\\\\=\frac{11}{2} \\\\=5\frac{1}{2}\ miles.

Therefore, Mount Everest rise 5\frac{1}{2}\ miles above sea level.

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3 years ago
Urgent. There are 12 coloured counters in a bag. The counters are black, white or grey A counter is chosen at random. The probab
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Answer:

1/12

Step-by-step explanation:

<u>Needed information</u>

\sf Probability\:of\:an\:event\:occurring = \dfrac{Number\:of\:ways\:it\:can\:occur}{Total\:number\:of\:possible\:outcomes}

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<u>Solution</u>

We are told that the probability that the counter is <em>not</em> black is 3/4.  

As the sum of the probabilities of all outcomes <u>must equal 1</u>, we can work out the probability that the counter <em>is </em>black by subtracting 3/4 from 1:

\sf P(counter\:not\:black)=\dfrac34

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We are told that the probability that the counter is <em>not </em>white is 2/3.  

As the sum of the probabilities of all outcomes <u>must equal 1</u>, we can work out the probability that the counter <em>is </em>white by subtracting 2/3 from 1:

\sf P(counter\:not\:white)=\dfrac23

\implies \sf P(counter\:white)=1-\dfrac23=\dfrac13

We are told that there are black, white and grey counters in the bag.  We also know that the sum of the probabilities of all outcomes must equal 1.  Therefore, we can work out the probability the counter is grey by subtracting the probability the counter is black and the probability the counter is white from 1:

\begin{aligned}\sf P(counter\:grey) & = \sf1-P(counter\:black)-P(counter\:white)\\\\ & =\sf 1-\dfrac14-\dfrac13\\\\ & = \sf \dfrac{12}{12}-\dfrac{3}{12}-\dfrac{4}{12}\\\\ & = \sf \dfrac{12-3-4}{12}\\\\ & = \sf \dfrac{5}{12}\end{aligned}

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Answer:

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Step-by-step explanation:

42 divided by 12 is the price of one cookie.

42 divided by 12 = $3.50

hope this helps :)

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