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# Area of a square with a side length of 3 - Office Equipment & Supplies

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With each side being 3, the area will be 3 squared or 9.

Posted on Apr 16, 2014

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Posted on Jan 02, 2017

The total area of the garden will increase 4 fold.

Posted on May 03, 2011

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## Related Questions:

### What is the perimeter of a square if the square has an area of 24 square centimeters?

Let's break the question down.

Let x be the length of a side of a square - since it is a square, all the sides by definition are all the same length

Perimeter of a square - P = 4x
Area of a square A = x * x

We know the area is 24 square centimeters, so

24 = x * x

Thus, x = sqrt (24)

x is approximately 4.90 centimeters.

Therefore, the perimeter is 4.90 x 4.

Good luck,

Paul

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### Calculate cubic feet of stone wall 120'long x 6'-6" high x 3" thick

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Aug 23, 2016 | Office Equipment & Supplies

### Regular pentagon QRSTU has a side length of 12 cm and an area of about 248 square cm. Regular pentagon VWXYZ has a perimeter of 140 cm. Find the area of VWXYZ. Round to the nearest tenth.

Find the scaling ratio
Perimeter of first pentagon is 12*5=60 cm
Scale factor (2nd/first)=140/60 =7/3
Ratio of areas varies as the square of the scale factor for the lengths
Area of second / area of first =(7/3)^2 =49/9
Area of second pentagon =248 *(49/9) cm^2
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### Regular pentagon QRSTU has a side length of 12 cm and an area of about 248 square cm. Regular pentagon VWXYZ has a perimeter of 140 cm. Find the area of VWXYZ. Round to the nearest tenth.

The two pentagons are similar. If k is the scale factor for the lengths, the ratio of the areas is k^2.
Pent 1 side =12 cm
Pent 2 side =140/5 =28 cm
Scale factor (larger over smaller) is k=28/12=7/3
Area of Pent_2= (49/9)*Area of Pent_1

Jun 29, 2014 | Office Equipment & Supplies

### The new patio

The figure are similar, corresponding sides are proprtional
L1/L'1=L2/L'2= ... =k , the scale factor for lengths.
However, if scale factor for lengths is k, the ratio of area is k^2 find
Scale factor
Use the given area to find the proportionality factor then use it the ratio of length to find the missing distance between the parallel sides.
Area of new /Area of old=360/250=36/25=k^2
k=SQRT(36/25)=6/5

Ratio of lengths =k=6/5
Distance between parallel sides of new patio/Distance between parallel sides of old patio=6/5
Distance between parallel sides of new patio= (6/5)*12.5=15

The distance between the parallel sides of the new patio is 15 feet.

Dec 17, 2013 | Office Equipment & Supplies

### A new patio will be an irregular hexagon. The patio will have two long parallel sides and an area of 360 square feet. The area of a geometrically similar patio is 250 square feet, and its long parallel...

The figure are similar, corresponding sides are proprtional
L1/L'1=L2/L'2= ... =k , the scale factor for lengths.
However, if scale factor for lengths is k, the ratio of area is k^2 find
Scale factor
Use the given area to find the proportionality factor then use it the ratio of length to find the missing distance between the parallel sides.
Area of new /Area of old=360/250=36/25=k^2
k=SQRT(36/25)=6/5

Ratio of lengths =k=6/5
Distance between parallel sides of new patio/Distance between parallel sides of old patio=6/5
Distance between parallel sides of new patio= (6/5)*12.5=15

The distance between the parallel sides of the new patio is 15 feet.

Dec 17, 2013 | Office Equipment & Supplies

### How do I know how many fish I can fit in my aquarium?

There are some limiting factors like the oxygen availability and the filtration processing. I gave you some examples below they all refer for small or large freshwater fish.

3 cm of adult fish length per 4 liters of water.1 cm of adult fish length per 30 square centimeters of surface area. 1 inch of adult fish length per US gallon of water. 1 inch of adult fish length per 12 square inches of surface area.

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### One cube has a face equivalent to the total area of another cube. find the ratio of their volumes?

Let the sides of the cubes be a and b,

the length of the diagonal of the cube whose side is b is given as square root(3)*b

according to the given question,

a=square root(3)*b

the volume of the cube with side a is given as

v1=a^3=(square root(3)*b)^3

and the volume of the cube with side b is

v2=b^3

then their ratio of volumes is given as

v1/v2=3*square root(3)*b^3/b^3=3*square root(3)

i.e v1:v2=3*square root(3):1

Next qwasthun pwease :D

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### Geometry-

this is a math problem?

the area of the old square was 100, the new one is 225

say the old squares side was X, so the area was X^2

the new square has area 2.25 X^2

take the square root to find the side of the new square: 1.5 X

so we know that the side of the old square plus 5cm is the side of the new square. so X + 5 = 1.5 X
solve that to find X = 10,

so the area of the old square was X ^ 2 = 100
and the area of the new square is 2.25 X ^ 2 = 225 :)

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