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mr Goodwill [35]
4 years ago
7

4 strips of paneling 40cm long and 4cm wide are arranged to form a square. What is the area of the inner square in cm

Mathematics
1 answer:
Rom4ik [11]4 years ago
4 0

The area of the square will be 640 sq cm.

Step-by-step explanation:

Given,

Number of strip = 4

Length (l) of each strip = 40 cm

Width (b) of each strip = 4 cm

To find the area of the inner square.

Formula

The area of rectangle = l×b

If the area of a square is A, each side will be √A

Now,

Area of each strip = 40×4 sq cm = 160 sq cm

Area of 4 strips = 160×4 sq cm = 640 sq cm

Hence,

The area of the square will be 640 sq cm.

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4 years ago
A regular pentagon has an apothem measuring 20 cm and a perimeter of 145. 3 cm. A rectangular pentagon has an apothem measuring
Effectus [21]

The area of the pentagon is 1,453 squared centimeters.

Given information-

The length of the apothem of a regular pentagon is 20 cm.

The measure of the perimeter of a regular pentagon is 145.3 cm.

The length of the apothem of a rectangular pentagon is 20 cm.

The measure of the perimeter of a rectangular pentagon is 145.3 cm.

<h3>Pentagon-</h3>

Pentagon is the closed shaped polygon which has 5 sides. When these 5 sides are equal in length then the pentagon is called teh regular pentagon. When four of the sides of pentagon make a rectangle then the pentagon is called the rectangular pentagon.

<h3>Area of regular pentagon-</h3>

Area of regular pentagon is half of the product of its apothem and perimeter. It can be given as,

A=\dfrac{1}{2} \times 20\times 145.3\\A=1453

Thus the area of the pentagon is 1,453 squared centimeters.

Learn more about the regular pentagon here;

brainly.com/question/858867

4 0
3 years ago
How do I find a parallel equation?​
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4 years ago
Find the balance in the account after the given period.
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3 years ago
Can someone’s please help
Fiesta28 [93]

Answer:

4.87 ft

Step-by-step explanation:

The height of the skylight =

The height of the blue △ - the height of the red △

Let <em>b</em> ft be the height of the blue △.

sin 60° = \frac{b}{25}

<em>b</em> = 25 sin 60°

Let <em>r</em> ft be the height of the red △.

tan 40° = \frac{r}{20}

<em>r</em> = 20 tan 40°

The height of the skylight

= 25 sin 60° - 20 tan 40°

= 4.87 ft (rounded to the nearest hundredth)

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