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Eva8 [605]
3 years ago
13

At top speed ,a rabbit can cover 7 miles in 12 mins . how long would it take them to cross 220 miles

Mathematics
2 answers:
sineoko [7]3 years ago
4 0
377 min..............
Sedbober [7]3 years ago
4 0
Alright, first let's see what we know.

- rabbit travels 7 miles in 12 minutes

Okay. Next, let's lay out a plan of what we have to do.

1. Divide 220 by 7 (because we need to know how many sets of 7 are in 220 in order to solve the problem)

2. Multiply the answer of 220/7 by 12 in order to find the number of minutes it will take.

Let's start!!!

Step 1: Divide 220 by 7

I got 31.42857142857143

Next step! Multiply the answer by 12

31.42857142857143 * 12

I got 377.1428571428572

So, your final answer will be 377.1428571428572 minutes, or you could round it to the nearest tenth 377.1 minutes, or just round it to the nearest whole 377.

You can also put it in hours. To do this, just divide by sixty to get 6.285714285714286.


Hope this helped! Comment if you have any questions!!! :)
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ikadub [295]

Answer:

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Step-by-step explanation:

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Point slope form:

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spayn [35]

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Answer:

  3x -4y = -9

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_____

Standard form is ...

  ax +by = c

where a ≥ 0, and a, b, c are mutually prime integers. If a=0, then b > 0.

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The attached graph shows the equations give the same line. The original line is shown dotted so that you can see they overlap.

4 0
3 years ago
Frank exercises no less than 40 minutes per day use t to represent Frank's amount of exercise minutes per day.
BabaBlast [244]

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Answer:

  t ≥ 40

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suppose six of these people are men, and the other six are women. in how many ways can they join hands for a circle dance, assum
Drupady [299]

Twelve people join hands for a circle dance.In how many ways can they do this? Suppose six of these people are men, and the other six are women. In how many ways can they join hands for a circle dance, assuming they alternate in gender around the circle

Answer:

86400 ways

Step-by-step explanation:

Since the circle can be rotated, the number of ways to arrange a distinct number of n objects in a circle will be (n−1)!.

Now, if we rotate the circle with the six women, we will see that there are 5! ways with which they can be placed in the circle.

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