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andrezito [222]
3 years ago
8

How does the position of the decimal changes in a quotient as you divied by 10 100 1000

Mathematics
1 answer:
Nonamiya [84]3 years ago
4 0
<span><span> When you multiply whole numbers by 10, 100, 1000, and so on (powers of ten), you can simply “tag” as many zeros on the product as there are in the factor 10, 100, 1000 etc.There is a similar shortcut for <span>multiplying decimal numbers </span>by numbers such as 10, 100, and 1000:

Move the decimal point to the right as many places as there are zeros in the factor.</span><span><span><span>10 × 0.49 = 04.9 = 4.9</span><span>    </span></span>Move the decimal point one step to the right (10 has one zero).</span><span><span><span>100 × 2.6<span><span>5 </span> </span>= 265. = 265</span><span>    </span></span>Move the decimal point two steps to the right (100 has two zeros). The number 265. is 265 (as shown above).</span><span><span><span>1000 × 0.370 = 370. = 370</span><span>        </span></span>1000 means we move the point three steps. Write a zero at the end of 0.37 so that the decimal point can “jump over to” that place.</span></span>
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Explanation:

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The diameter of a circle is 4 inches. What is the area ? Give the exact answer in the simplest form.
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Step-by-step explanation:

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What is the area of the sector? Either enter an exact answer in terms of \piπpi or use 3.143.143, point, 14 for \piπpi and enter
n200080 [17]

Question:

What is the area of the sector? Either enter an exact answer in terms of π or use 3.14 and enter your answer as a decimal rounded to the nearest hundredth.

Answer:

See Explanation

Step-by-step explanation:

The question is incomplete as the values of radius and central angle are not given.

However, I'll answer the question using the attached figure.

From the attached figure, the radius is 3 unit and the central angle is 120 degrees

The area of a sector is calculated as thus;

Area = \frac{\alpha }{360} * \pi r^2

Where \alpha represents the central angle and r represents the radius

By substituting \alpha = 120 and r = 3

Area = \frac{\alpha }{360} * \pi r^2 becomes

Area = \frac{120}{360} * \pi * 3^2

Area = \frac{1}{3} * \pi * 9

Area = \pi * 3

Area = 3\pi square units

Solving further to leave answer as a decimal; we have to substitute 3.14 for \pi

So, Area = 3\pi becomes

Area = 3 * 3.14

Area = 9.42 square units

Hence, the area of the sector in the attached figure is 3\pi or 9.42 square units

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