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Vanyuwa [196]
3 years ago
5

if 2/5 of a ton of concrete covers 5/6 of a wall, how many tons of concrete are required to cover the entire wall?

Mathematics
2 answers:
Valentin [98]3 years ago
8 0
Your answer would be 12/25 tons. If you set up a proportion  2/5             X
                                                                                       --------   =   -------
                                                                                        5/6             1
Solve your proportion.    
stiv31 [10]3 years ago
8 0

Answer:

\frac{12}{25} tons.

Step-by-step explanation:

Let x represent the tons of concrete required to cover the entire wall.

We have been given that 2/5 of a ton of concrete covers 5/6 of a wall. We are asked to find the tons of concrete that are required to cover the entire wall.

We will use proportions to solve our given problem.

Since we need to cover an entire wall, so we can set an equation as:

\frac{\frac{2}{5}\text{ tons}}{\frac{5}{6}\text{ wall}}=\frac{x\text{ tons}}{1\text{ wall}}

Upon cross multiplying our equation we will get,

\frac{2}{5}\text{ tons}\cdot 1\text{ wall}=\frac{5}{6}\text{ wall}\cdot x\text{ tons}

\frac{2}{5}=\frac{5}{6}\cdot x

Multiplying both sides by 6/5 we will get,

\frac{6}{5}\cdot\frac{2}{5}=\frac{6}{5}\cdot\frac{5}{6}\cdot x

\frac{6\cdot 2}{5\cdot 5}= x

\frac{12}{25}= x

Therefore, \frac{12}{25} tons of concrete are required to cover the entire wall.

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12. How many cups are left in a half-gallon carton of orange juice after 3 cups are used?
tia_tia [17]

The number of cups that are left in a half-gallon carton of orange juice after 3 cups are used is 5 cups.

To solve this question, we'll need to convert gallons to cups. This will be:

1 gallon = 16 cups. Therefore, 1/2 gallon will be = 1/2 × 16 = 8 cups.

In this case, we'll then subtract the number of cups that have been used from 8 cups. This will be:

= 8 cups - 3 cups .

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Therefore, the number of cups that are left after 3 cups are used is 5 cups.

Read related link on:

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8 0
3 years ago
the surface area of a cuboid is 95cm² and its lateral surface area is 63cm². find the area of its base​
wel

Answer:

The Area of the base is 16 cm² .

Step-by-step explanation:

Given as :

The surface area of the cuboid = x = 95 cm²

The lateral surface area of the cuboid = y = 63 cm²

Let The Area of the base = z cm²

Now, Let The length of cuboid = l cm

The breadth of cuboid = b cm

The height of cuboid = h cm

<u>According to question</u>

∵ The surface area of the cuboid = 2 ×(length × breadth + breadth × height + height × length)

Or, x = 2 ×(l × b + b × h + h × l)

Or, 95 =  2 ×(l × b + b × h + h × l)

Or,  (l × b + b × h + h × l) = \dfrac{95}{2}          ....1

<u>Similarly</u>

∵lateral surface area of the cuboid = 2 ×(breadth × height + length × height)

Or, y = 2 ×(b × h + l × h)

Or, 2 ×(b × h + l × h) = 63

Or, (b × h + l × h) = \dfrac{63}{2}              ......2

Putting value of eq 2 into eq 1

so,  (l × b +  \dfrac{63}{2} ) = \dfrac{95}{2}    

Or, l × b = \dfrac{95}{2} - \dfrac{63}{2}    

Or,  l × b = \dfrac{95 - 63}{2}

i.e l × b = \dfrac{32}{2}

so, l × b = 16

<u>Now, Again</u>

∵The Area of the base = ( length × breadth ) cm²

So, z =  l × b

i.e z = 16 cm²

So, The Area of the base = z = 16 cm²

Hence,The Area of the base is 16 cm² . Answer

5 0
3 years ago
Using a directrix of y = 5 and a focus of (4, 1), what quadratic function is created?
fomenos
Focus: ( 4, 1 )
Directrix: y = 5
The vertex is always half of a distance between the focus and the directrix.
The vertex must be at: ( 4, 3 ),  h = 4,  k = 3
|p| is the distance between the vertex and the directrix ( which is over the vertex and p is negative ).  p = - 2
The equation:
( x - h )² = 4 p ( y - k )  
( x - 4 )² = -8 ( y - 3 ) 
5 0
3 years ago
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