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ElenaW [278]
3 years ago
7

Coach Joel recorded the amount of time his runners take to run a mile in practice. If, on average, they can run it in under 7 mi

nutes they will go the Disney World race; if they can stay under 8 minutes they will go to the New York City race; and if they can stay under 9 minutes they will go to the Hawaii race. Finally, if it takes them over 10 minutes to run they will go to the Atlanta race. Which race will they go to?
A)Hawaii
B)Atlanta
C)Disney World
D)New York City
Mathematics
2 answers:
marusya05 [52]3 years ago
7 0
The answer is Hawaii because the average time is 8.45, and to be able to run in the Hawaii race their time has to be under 9 minutes.
blsea [12.9K]3 years ago
4 0
A. Hawaii 
that's the right answer to that question. :) you welcome, cheaters! Hehehehe 
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Answer:

a. Probability of landing on red = \frac{1}{5}

b. <em>See Explanation</em>

Step-by-step explanation:

Given

A Spinner

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Number of red section = 2

Required

- Probability of landing on red

- Describe the probability in words

Calculating the probability of landing on red

The formula used in calculating probability is as follows

Probability = Number of required outcomes / Number of possible outcomes

In this case, the number of required outcomes is the number of red section.

Hence, number of required outcomes  = 2

And the number of possible outcomes is the total section of the spinner

Hence, Number of possible outcomes = 10

By Substitution

Probability of landing on red = \frac{2}{10}

Probability of landing on red = \frac{1}{5}

Describe the probability in words

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This means that, for every five times, you spin the spinner, it's likely that one of the outcomes will be red.

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Sladkaya [172]

If 2^{X}=3^{Y}=6^{Z} then \frac{1}{X}+\frac{1}{Y} is equal to \frac{1}{Z}

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Multiplication of exponents

⇒ It is also known as the law on indices. For multiplication with the same base, we add the powers.

For the same base  a^{m} \times a^{n}=a^{m+n}

For the different base and same power  a^{m} \times b^{m} = (a\times b)^{m}

Calculation:

⇒ We have been given that 2^{X}=3^{Y}=6^{Z} and by this relation, we have to prove that: \frac{1}{X}+\frac{1}{Y}= \frac{1}{Y}

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By taking power of Y both sides

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⇒ \frac{1}{Z}=\frac{1}{X}+\frac{1}{Y}

Hence, it is now proved that if 2^{X}=3^{Y}=6^{Z} then\frac{1}{X}+\frac{1}{Y} is equal to \frac{1}{Z}

Learn more about the law of indices here :

brainly.com/question/170984

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