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Licemer1 [7]
2 years ago
7

the city park shown at the right has an area of 6889 square meters. the parks length along front street is 83 meters. find the l

ength of the park along second avenue
Mathematics
1 answer:
KATRIN_1 [288]2 years ago
6 0
To find second side of park we can use formula for area of rectangle.
ITs
A=a*b
Where A is area and a ,b area sides of it/
We can convert our area
A=a*b  /:a      divide both sides by a (its no matter which side we assume to be 83)
\frac{A}{b} =a
Now we can substitute to our formula.
a= \frac{6889}{83}=6889:83=83 - its second side and its our answer.
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What is equivalent to 10 meters
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Answer:

393.701 inches

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10.9361 yards

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1000 centimeters

10000 millimeters

Step-by-step explanation:

There are multiple ways to answer this since you didn't specify the type of measurement to compare it to or any multiple choices so I arranged a list of them.

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F (x) = |x + 3| -1 . Find the average rate of change from x = -6 to x = 8
Elenna [48]
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All real number that are less than or equal to -3 and greater thank or equal to -8
Mariulka [41]

Answer:

-3, -4, -5, -6, -7, -8

Step-by-step explanation:

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6 0
3 years ago
Solve for the missing sides 30-60-90 triangle show work please and thank you
Alex_Xolod [135]

Answer:

4.

x=8\sqrt{3}

y=16

5.

x=3

y=3\sqrt{3}

Step-by-step explanation:

The sides of a (30 - 60 - 90) triangle follow the following proportion,

a-a\sqrt{3}-2a

Where (a) is the side opposite the (30) degree angle, (a\sqrt{3}) is the side opposite the (60) degree angle, and (2a) is the side opposite the (90) degree angle. Apply this property for the sides to solve the two given problems,

4.

It is given that the side opposite the (30) degree angle has a measure of (8) units. One is asked to find the measure of the other two sides.

The measure of the side opposite the (60) degree side is equal to the measure of the side opposite the (30) degree angle times (\sqrt{3}). Thus the following statement can be made,

x=8\sqrt{3}

The measure of the side opposite the (90) degree angle is equal to twice the measure of the side opposite the (30) degree angle. Therefore, one can say the following,

y=16

5.

In this situation, the side opposite the (90) degree angle has a measure of (6) units. The problem asks one to find the measure of the other two sides,

The measure of the side opposite the (60) degree angle in a (30-60-90) triangle is half the hypotenuse times the square root of (3). Therefore one can state the following,

y=3\sqrt{3}

The measure of the side opposite the (30) degree angle is half the hypotenuse (the side opposite the (90) degree angle). Hence, the following conclusion can be made,

x=3

6 0
3 years ago
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