A.
Domain: {3, 1, 9, 4}; Range: {5, 7, 11, 4, }
B.
Domain: {3, 1, –2, 9, 4}; Range: {5, 7, 11, 4, –2}
C.
Domain: {5, 7, 11, 4, }; Range: {3, 1, 9, 4}
D.
Domain: {5, 7, 11, 4, –2}; Range: {3, 1, –2, 9, 4}
The answer is 817.
Further explanation
Problem: given 4,083,817.
Question: what are the 3 digits in the unit period.
This is a problem with place value. Given 4,083,817 which is a large number in the standard form.
The digits in large numbers are in groups of three places, i.e.,
The groups are called periods, i.e.,
Commas are typically used to separate the periods.
Let's set the place values from 4,083,817 consecutively as follows.
Let us say in word form: four million eighty-three thousand eight hundred seventeen.
Hence, three digits in the units period are 817.
Keywords: the units period, 3 digits, 4,083,817, a large number, standard form, millions, thousands, hundreds, tens, ones, place value, four, eighty-three, seventeen, three, number form
Three digits in the units period are 817.
Given that,
A number is, 4,083,817.
Since, A number 4,083,817 which is a large number in the standard form.
The digits in large numbers are in groups of three places, i.e.,
hundreds,
tens,
ones (or units).
Now, The groups are called periods, i.e.,
millions period
thousands period
ones or units period
Commas are typically used to separate the periods.
Hence, the place values from 4,083,817 consecutively as follows.
In the millions period: 4 ones.
In the thousands period: 0 hundred thousands, 8 ten thousands, 3 one thousands.
In the units period: 8 hundreds 1 tens 7 ones.
Hence, in word form: four million eighty-three thousand eight hundred seventeen.
Hence, three digits in the units period are 817.
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Answer:
Step-by-step explanation:
We will find the shaded area if we subtract the area of the triangle from the area of the circle.
We know that the area of the circle is defined as
Where is half the diameter, that is
The area of the circle is
Now, we have to find the area of the triangle, which is defined as
Where is the base of 16 feet, and is the height of the triangle which is on the radius. So, we have and .
The area of the triangle is
Now, the shaded is the difference as we said before, that is
Replacing both areas, we have
Therefore, the shaded area is