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LenaWriter [7]
3 years ago
8

What is the total number of digits required in numbering the pages of a book, which has 1,724 pages?

Mathematics
2 answers:
Eduardwww [97]3 years ago
8 0

Answer:

5,789 digits

Step-by-step explanation:

1 digit numbering from page 1-9

That is 9 pages×1 digit=9 digits

2 digit numbering from page 10 to 99

That is 90 pages × 2 digits=180 digits

3 digit numbering from page 100 to 999

That is 900 pages× 3 digits=2,700 digits

4 digits numbering from page 1000 to 1,724

That is 725 pages × 4 digits

=2,900 digits

Total digits=9 digits+ 180 digits+2,700 digits+2,900 digits

=5,789 digits

Alex Ar [27]3 years ago
7 0

Answer:

5789 digits

Step-by-step explanation:

Given that the number of pages ares: 1,724  

As we know that:

  • (from 1 - 9) there are 9 one-digit numbers
  • (from 10- 99) there are 90 two-digit numbers
  • (from 100 - 999) there are 900 three-digit numbers
  • (from 1,000 - 1,724) there are 725 four-digit numbers

So the total are:

= 9(1)+90(2)+900(3)+725(4)\\\\= 9+180+2,700+2,900\\\\= 5,789\ digits

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3 years ago
1. a. A cube’s volume is 512 cubic units. What is the length of its edge?
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Answer:

a) The length of its edge is 8 units.

b) The volume of the sphere is approximately 268.083 cubic units.

c) The fraction of the cube that is taken up by the sphere is 0.524, whose equivalent in percentage form is 52.4 %.

Step-by-step explanation:

a) The volume of a cube (V_{c}), measured in cubic units, is defined by the following expression:

V_{c} = L^{3} (1)

Where L is the side length of the cube, measured in units.

If we know that V_{c} = 512\,u^{3}, then the length of its edge is:

L = \sqrt[3]{V_{c}}

L = 8\,u

The length of its edge is 8 units.

b) The volume of a sphere (V_{s}), measured in cubic units, that fits snugly inside this cube is defined by:

V_{s} = \frac{\pi}{6}\cdot L^{3} (2)

If we know that L = 8\,u, then the volume of the sphere is:

V_{s} \approx 268.083\,u^{3}

The volume of the sphere is approximately 268.083 cubic units.

c) The fraction of the cube taken by the sphere is the ratio of the volume of the sphere to the volume of the cube. That is to say:

r = \frac{V_{s}}{V_{c}}

If we know that V_{c} = 512\,u^{3} and V_{s} \approx 268.083\,u^{3}, then the fraction of the cube that is taken up by the sphere is:

r = 0.524

The result in percentage form is calculated by multiplying the result above by 100.

\% r = 52.4\,\%

The fraction of the cube that is taken up by the sphere is 0.524, whose equivalent in percentage form is 52.4 %.

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3 years ago
Solve for x.
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The solutions to the given absolute value equation are:

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<h3>How to solve the given equation for x?</h3>

Here we want to solve the absolute value equation:

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To solve this, we first need to isolate the absolute value part, so we get:

(1/7)*|x - 3| - 2 = 9

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If you want to learn more about absolute value equations:

brainly.com/question/5012769

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