Plz help me ill give u brainlist

Mathematics

2 answers:

iren2701 [21]4 years ago

8 0

Total Area = 2( 32 x 79) + (26 x 42) = 6148 m²

Number of 4 m² = 6148 ÷ 4 = 1537

Answer: The zoo can have 1537 plants.

givi [52]4 years ago

7 0

Hello!

You can separate the figure into 3 rectangles and find the areas of them then add them together to find the total area
------------------------------------------------------------------------------------------------------

Rectangle 1
79 * 32 = 2528 m squared
------------------------------------------------------------------------------------------------------

Rectangle 2
79 * 32 = 2528 m squared
------------------------------------------------------------------------------------------------------

Rectangle 3

42 * 26 = 1092
------------------------------------------------------------------------------------------------------
Add them together

2528 + 2528 + 1092 = 6148

The area of the figure is 6148 m squared

You divide this by 4 m squared

6148/4 = 1537

The answer is 1537 plants

Hope this helps!

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A large wooden box, as shown, has a volume of 4352 ft3. The box is a right square prism with a base with sides that each measure

notsponge [240]

<h2>Volume of a Prism</h2>

To find the volume of a prism, we can use the following formula:

$V=base\hspace{3}area*height$

Although this formula is typically used to find the volume of a prism, we can also use it to find the base area or height, as long as we re-arrange it accordingly.

For a rectangular prism, the base area is solved using the following formula:

$A=lw$ ⇒ where <em>l</em> is the length and <em>w</em> is the width

<h2>Solving the Question</h2>

We're given:

V = 4352 ft³
<em>l</em> = 16 ft
<em>w</em> = 16 ft
We need to solve for the height of the box.

First, find the base area:

$A=lw\\A=16^2\\A=256$

Therefore, the base area is equal to 256 ft².

Now, modify the volume formula to isolate the height:

$V=base\hspace{3}area*height$

⇒ Divide both sides by the base area:

$\dfrac{V}{base\hspace{3}area}=\dfrac{base\hspace{3}area*height}{base\hspace{3}area}\\\\\dfrac{V}{base\hspace{3}area}=height\\\\height=\dfrac{V}{base\hspace{3}area}$