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rosijanka [135]
3 years ago
15

Use the formula V = s³, where V is the volume and s is the edge length of the cube, to solve this problem. A cube-shaped contain

er has an edge length of 23 feet. What is the volume of the container? Enter your answer, as a fraction in simplest form, in the box. ft³
Mathematics
2 answers:
RSB [31]3 years ago
6 0
1. A cube is a solid formed by six equal faces, this is that it has equal width, height, and length measurements. You can solve this exercise by applying the formula given in the problem to calculate the volume of the container, which is:

 V=s³ 

 s=23 ft

 2. When you substitute the value of "s" into the fomula for calculate the volume (V=s³), you obtain: 

 V=(23 ft)³
 V=12167 ft³

 3. When you write it as a fraction, you have:

 V=(12167/1) ft³

 4. Then, the volume of the container is:

 V=(12167/1) ft³
Nonamiya [84]3 years ago
3 0
The volume is 8/27 ft³.

2/3(2/3)(2/3) = (2*2*2)/(3*3*3) = 8/27.
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3 years ago
An ounce of almonds costs $1.40. If Joey buys 2.4 ounces of almonds, how much will he have to pay?
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Answer:

Joey will pay $3.36 for 2.4 ounces of almonds.

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Given that:

Cost of almonds = $1.40 per ounces

Number of ounces bought by Joey = 2.4 ounces

Cost of 2.4 ounces = Ounces of almond * Cost per ounce of almond

Cost of 2.4 ounces = 2.4 * 1.40

Cost of 2.4 ounces = $3.36

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4 0
3 years ago
The length of a rectangular garden is 5 feet less than 4 times its width. Its area is 359 square feet. Find the length and width
fiasKO [112]

Given parameters:

Area of the rectangular garden  = 359ft²

Unknown:

length and width of the garden  = ?

To find the length and breadth of the garden, we need to define and know that the area of a rectangle is.

 Area of a rectangle  = Length x Breadth

From the problem statement;

 Let w = width of the rectangular garden

        L = length of the garden;

 Now,

          length of a rectangular garden is 5 feet less than 4 times its width

           L = 4w - 5

Now let us substitute this into the equation;

       Area  = L x w

    359 = (4w - 5)w

           4w² - 5w - 359

Using:

          w = -b ± √b² -  4ac  /  2a

 where b  = -5 , a  = 4  and c = -359

  w  =   -(-5)  ± √-5² - 4(4)(-359)  /  2(4)

 w = 5 ± √25 + 5744 / 8

 w =  5 ± 75.9 / 8

 w  = \frac{5 + 75.9}{8}  or \frac{5 - 75.9}{8}

  w  = 10.1ft

 The other solution is not possible it will be a negative value. Width value cannot be negative.

So L = 4w - 5  = 4(10.1) - 5 = 35.5ft

The length and breadth of the rectangular are 35.5ft and 10.1ft respectively.

3 0
3 years ago
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