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3 years ago

How did waterways provide Detroit with such a vital military position?

Mathematics

1 answer:

White raven [17]3 years ago

4 0

Answer:

Your source water comes from the Detroit River, situated within the Lake St. Clair, Clinton River, Detroit River, Rouge River and Ecorse River watersheds in the U.S., and parts of the Thames River, Little River, Turkey Creek and Sydenham watersheds in Canada.

Step-by-step explanation:

please mark this answer as brainliest

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What is 1/3 divided by 5/6?<br> Please help me don’t get it

hammer [34]

Answer:

=0.4

Step-by-step explanation:

1/3= 0.33

5/6=0.83

Then: 0.33/0.83 = 0.4

You can also do 6/15 which results from (1*6)=6 and (3*5)=15

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3 years ago

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the ratio of the number of girls on a basketball team to the number of boys on the team is 5:4.what fraction of the players on t

Kazeer [188]

Well 5 + 4 is 9, and so if the girls are 5 in the ratio, the fraction would be 5/9. I hope this helps!

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3 years ago

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Rational expression. simplify<br> 36m-48m over 6m.

ladessa [460]

One way is to find common factors

example

8/6=4/3 because 8/6, 8 and 6 have common factor of 2 so divide that out to get 4/3
basically divide the LCM from each

so factor

we can combine 36m-48m into -12m
we have
-12m/6m

common factor is 6m
-12m/6m=(-2)/1 times (6m)/(6m)=-2 times 1=-2

answer is -2

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3 years ago

Click on the graph to choose the correct answer to the equation. 3x - y ≥ 5 hurry

mr_godi [17]

For this case we have:

To begin we must graph $3x-y = 5$ , for this:

We do $x = 0$ , then:

$3 (0) -y = 5\\-y = 5\\y = -5$

So, we have the point $(x_ {1}, y_ {1}) = (0, -5)$

We do $y = 0$ , then:

$3x-0 = 5\\3x = 5$

$x = \frac {5} {3}$

So, we have the point $(x_ {2}, y_ {2}) = (\frac {5} {3}, 0)$

We place both points in a coordinate plane and graph the line. Now, we must find the shaded region that identifies the inequality $3x-y\geq 5$

We must replace any point located to the left or to the right of the line. If the inequality is met, then the shaded region will be on the respective side.

We substitute the point $(x_ {3}, y_ {3}) = (5,0)$