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Solnce55 [7]
3 years ago
7

If l = 60 inches, w = 65 inches, h = 50 inches, and t = 40 inches, counting the floor, what is the volume of the tent?

Mathematics
1 answer:
defon3 years ago
5 0

Answer:

To find volume of a tent this would be your formula:

start by taking the base of the triangle on your tent typically located in the front

1/2 (height) (width) to get your area (DONT SKIP THIS STEP)

Then take your area you just calculated and do

(area) (length)

Let me give you an example:

in the picture below

height: 3 cm

length: 8 cm

Width: 12 cm

Next do your first formula:

1/2 (3)(12)= 18 cm

(Calculation of one face)

then your second:

(18)(8)= 144 cm^3}

Hopefully this guide helped you sorry i couldn't answer your question without a picture!

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Answer:

The Area of the rectangle is 36

Step-by-step explanation:

One can use the vertices of the rectangle in coordinate form, by observing that (please see image attached):

(1) the distance between x-coordinates that share the same y-value give the length of the segments that define the horizontal sides of the rectangle,

(2) and the distance between y-coordinates that share the same x-value give the length of the segments that define the vertical sides of the rectangle,

Therefore, as an example of statement (1) above, the distance between the x-coordinates of : (-4,-3) and (-1,-3) which share the same "y-value" -3, is:

| -1 - (-4)| = |-1+4| = |3| = 3 which is the length of the horizontal side of the rectangle (the base of the rectangle).

As an example of statement (2), the distance between the y-coordinates of: ((-1,-3, and (-1,9) which share the same "x-value" -1, is:

| 9-(-3)| = |9+3|=|12|=12 which is the length of the vertical side of the rectangle (the height of the rectangle).

So, the area of the rectangle which is defined as the product of its base times its height, is given by:

Area=base\,*\.height\,= 3\,*\,12\,= 36

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If I am to assume that these bar are in a liner position,

Ben's Bar  Kieran's Bar      John's Bar          Doug's Bar
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