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anygoal [31]
3 years ago
14

Round 9,372,282 to nearest 1000

Mathematics
2 answers:
andreyandreev [35.5K]3 years ago
8 0
9372000 is the answer
Olin [163]3 years ago
8 0
9,372,000 is 9,372,282 rounded to the nearest 1000.

There is something that can help you remember how to round.

Find your place.
Look next door.
5 or greater, add 1 more.
All digits in front, stay the same.
All digits behind, zero is your name.

9,372,282

Find your place. *Since you are rounding to the nearest 1000, the first 2 is the number you will need to look at first— it's in the thousands place.

Look next door. *Look at the number to the right of your starting number. This number is 2. The 2 in the hundreds place is to the right of the 2 in the thousands place.

5 or greater, add 1 more. *2 is not greater than 5. If it was, you would change the 2 in the thousands place to a 3. Instead, just leave both numbers alone.

All digits in front, stay the same. *All numbers in front of the 2 in the thousands place, including the 2 in the thousands place, stay the same.

All digits behind, zero's your name. *All numbers behind the first 2, not including the first 2, change to a zero.
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2 years ago
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Makovka662 [10]
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3 years ago
A contractor is calculating the number of decorative stones for a new rectangular patio. The bids always include a count for the
babunello [35]

Answer:

The number of edge stones needed has a constant rate of change, but the number of stones for the center does not.

Step-by-step explanation:

The complete question is shown in the picture attached below.

Two functions E(x) and C(x) are given in the table along with some of the function values. We have to identify if any of these functions show constant rate of change or not.

By constant rate of change we mean that the slope is constant or in other words, a linear relationship is shown by the function. For a Linear function, the  first differences of the function values are same.

By first differences we mean the difference between two consecutive output values. We can see that difference between consecutive input values is constant i.e. 1. If the difference between consecutive output values of any of the functions is same, then that function will be a Linear Function and, therefore, the rate of change for that function will be constant.

Lets analyze E(x) first. The output values are:

34, 52, 70 and 88

The difference between consecutive output values is:

18, 18 and 18

Since, this difference is constant, we can conclude that E(x) is a Linear function with a constant rate of change.

Now lets analyze C(x). The output values are:

62, 133, 260 and 435

The difference between consecutive output values is:

71, 127 and 175

Since, the differences are not constant, C(x) is not a Linear Function and , therefore, the rate of change of C(x) is not constant.

Conclusion:

The number of edge stones which is represented by E(x) has a constant rate of change, but the number of stones for center which is represented by C(x) does not have constant rate of change. This makes the first option our correct answer.

3 0
3 years ago
Write an epression that shows how to multiply 7×256 using expanded form and the Distributive Property
posledela

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4 0
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Rewrite quadratic equation<br> -×^2+2x-10
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It has no solution because it is not factorable 
6 0
3 years ago
Read 2 more answers
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