Round up the millions place digit from 1 to 2 and set the rest of the digits to zeros, resulting in option A. 2,000,000.
To round the number 1,563,385 to the nearest million,
Need to consider the digits in the millions place and the digits immediately to its right (the hundred thousands place).
The millions place digit is 1, and the digit in the hundred thousands place is 5.
Since the digit in the hundred thousands place is 5 or greater,
Need to round up the millions place digit by 1.
Now let's adjust the number accordingly:
Original number: 1,563,385
Rounded to the nearest million: 2,000,000
Therefore, the correct answer to represent the number in nearest million is option A. 2,000,000.
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The three numbers to multiply to get 63 is A = 3 x 3 x 7
Given data ,
Let the number be represented as A
where the value of A = 63
Let the three numbers be represented as a , b , c
where the a , b , c are the factors of A
The factorization of the number 63 will be the three numbers to multiply to get the number 63
So , prime factorization of 63 is: 3 x 3 x 7
Hence , the three numbers are 3 , 3 and 7
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x2 – x – 2 = 0
The coordinate of point L' after translation is L'(6, -8)
Given the coordinates of JKLM as J(-7,-2), K(-4,-2), L(-2,-5) and M(-9,-5)
Using the translation rule
(x, y) → (x + 8, y − 3)
The coordinate of point L' after translaton will be;
L' = (-2+8, -5-3)
L' = (6, -8)
Hence the coordinate of point L' after translation is L'(6, -8)
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Answer:
A. x² +y² -6x -16y +48 = 0
Step-by-step explanation:
The standard-form equation for a circle centered at (h, k) with radius r is ...
(x -h)² +(y -k)² = r²
For your circle, this is ...
(x -3)² +(y -8)² = 5²
To put this in general form, you subtract the constant on the right, and eliminate parentheses:
x² -6x +9 +y² -16x +64 -25 = 0
x² +y² -6x -16y +48 = 0 . . . . . rearrange to descending powers of x, y
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5
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