A moving company is trying to store boxes in a storage room with a length of 5 m, width of 3 m and height of 2 m. How many boxes can fit in this space if each is 10 cm long, 6 cm wide and 4 cm high?

Answers

Answer 1
Answer:

The number of the boxes can fit in this space if each is 10 cm long, 6 cm wide and 4 cm high will be 125,000.

What is the volume of the rectangular prism?

Let the prism with a length of L, a width of W, and a height of H.

Then the volume of the prism is given as

V = L x W x H

A moving company is trying to store boxes in a storage room with a length of 5 m, width of 3 m and height of 2 m.

Then the volume of the room (in cm) will be

V₁ = 500 x 300 x 200

V₁ = 30,000,000 cubic cm

Then the number of the boxes can fit in this space if each is 10 cm long, 6 cm wide and 4 cm high will be

The volume of each box will be

V₂ = 10 x 6 x 4

V₂ = 240 cubic cm

The number of the boxes can fit in this space if each is 10 cm long, 6 cm wide and 4 cm high will be

V₁ / V₂ = 30,000,000 / 240

V₁ / V₂ = 125,000

More about the volume of the prism link is given below.

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Answer 2
Answer: Volume of room = 500 * 300 * 200 cm

= 30000000 cm³

Volume of 1 box = 10 * 6 * 4

= 240 cm³

Thus, number of boxes in the room

= 30000000/ 240
= 125000 boxes ;

Thus, 125000 boxes can be stored in the room.

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The circles below is centered at the point (4,3) and has a radius of length 8. Whats its equation?

Answers

centered =(x_(o),y_(o))= (4,3) \n radius : \ r= 8 \n \n General \ equation \ for \ circle: \n \n (x- x_(o) )^2+(y- y_(o) )^2 = r^2 \n \n(x- 4 )^2+(y- 3 )^2 = 8^2 \n \n(x- 4 )^2+(y- 3 )^2 = 64


What is the answer to 5x5

Answers

The answer to 5x5=25

Answer:

25

Step-by-step explanation:

The product of two numbers is 1856. The sum is ninety. What is the difference of these two numbers?a. 30
b. 28
c. 26
d. 24

Answers

Answer:  The correct options is

(c) 26.

Step-by-step explanation:  Given that the product of two numbers is 1856 and their sum is 90.

We are to find the difference of the two numbers.

Let x and y represents the given numbers.

Then, according to the given information, we have

xy=1856,\n\nx+y=90.

We will be using the following formula :

(a-b)^2=(a+b)^2-4ab.

We have, for x and y,

x-y\n\n=√((x+y)^2-4xy)\n\n=√(90^2-4*1856)\n\n=√(8100-7424)\n\n=√(676)\n\n=26.

Thus, the required difference of the two numbers is 26.

Options (c) is CORRECT.

Answer is 26:

58 x 32 is 1856

58 + 32 is 90

and 58 - 32 is 26!

hope it helped!

What is a soliloquy in a drama?

Answers

this is not mathematics but ok......
soliloquy is when someone on stage speaks to them self as if thinking in their mind, expressing their thoughts and emotions, conveying them to the audience.

Answer:


Step-by-step explanation:

soliloquy is when someone on stage speaks to them self as if thinking in their mind, expressing their thoughts and emotions, conveying them to the audience.

if light bulbs are 4 for $2.00 , how much will 12 light bulbs cost , round to the nearest cent if necessary?

Answers

If 4 are $2.00 , then x3 to get 12 light bulbs and 2x3=6 so it's $6.00

What is the correct value of log_(10)(3.5) ? Round your answer to two decimal places.

Answers

Answer: 3.5

Step-by-step explanation:

Log(10)(3.5) = 3.5

log(10)=1

1(3.5) = 3.5

Final answer:

The common logarithm, or log base 10, of 3.5 is about 0.544068. However, when rounded to two decimal places, it is 0.54.

Explanation:

The question is asking for the value of log_(10)(3.5). To find this, you would need to use a calculator that has a logarithm function. This value does not have a simple, exact decimal representation, but it can be approximated. Using a calculator, we find the common logarithm, or log base 10, of 3.5 to be approximately 0.54.

However, the question asks us to round this answer to two decimal places. So, using the rules of rounding numbers, we can round 0.544068 to 0.54.

Remember, when you're rounding numbers, if the digit after the place to which you're rounding is 5 or greater, you round up, otherwise, you round down.

Note: Before the days of calculators, we used log tables. Nowadays, we have a simple and easy way to calculate logs - calculators! If you are using a scientific or graphing calculator, there is typically a 'log' button that enables you to calculate logs at the push of a button.

Learn more about Logarithm here:

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