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Ivanshal [37]
3 years ago
6

What's the scientific notation of 4,890,000? Please show work because I don't really understand how to do this type of math stuf

f ;-;
Mathematics
1 answer:
Oksana_A [137]3 years ago
3 0
The correct answer:
_________________________________________
The number:  "4,890,000" ; written in "scientific notation", is:
_________________________________________________
4.89 * 10 <span>⁶ .
_________________________________________________
To write a number using "scientific notation", one:
_______________________________________________
1)  Looks at the entire number, and consider the "string of sequential digits" that are either precede OR any digit or trailing digits of "zero" --- if any exist.
Regardless if any exist, one considers, for a moment, that "string of digits", or "single digit, for that member" as a number, in and of itself.  Considering this value as a number, one write the first digit in that number.  If there are more than one digit in this "number", one writes a decimal place, and then writes ALL THE DIGITS THAT FOLLOW (if there are any), in sequential order, unit the last non-zero integer is reached.  Then, one writes a multiplication sign, and then the number 10 (with an appropriate assigned to the "10", which may be: "1", or a "negative number", or a positive number.  To find out the correct number to write, one refers to the ORIGINAL NUMBER; then one looks at what one has written down—and where the decimal point has been written at the number written down.  One matches this "decimal point" place to the ORIGINAL number, and then counts the FULL NUMBER OF TENS PLACES to the right, or left, until the ENTIRE number is complete (this would include any "trailing zeros" to the right; OR to the left; but not BOTH.  If to the left, one would count UP TO AND INCLUDING the decimal point, but NOT the number "0" that is BEFORE the decimal point.   If to the left, the exponent would be a "negative number"; then number of spaces to the LEFT.  If to the right, the exponent would be the number of spaces to the RIGHT (including the trailing zeros).
_______________________________
So, for this problem.
_______________________
4.89 * 10</span>⁶<span> .  (That is, 4.89* 10^6 ; because we have the whole number, "4";  then we write the "decimal point". Then we write the sequential digits: "89"; 
and then:  we write:
______________________________
   "   <span>*  10</span></span><span>⁶   " ;
</span>_________________________________
     since, after the number "4", we count the 8, then the 9, (which is already TWO (2) places, then all the remaining digits (the remaining FOUR (4) zeros), until the end of the number is reached.
_____________________________________________
    Additional note:   As a matter of technicality:  Consider the following:
__________________________________________
How would we write: "49" ; in scientific notation?
__________________________________________
Answer:  In reality, we probably would not write such a small number in scientific notation, but we could if we wanted.  The answer would be:
__________________________________________
        4.9  *  10<span>¹ .
________________________________________
 How would we write:  "-49" ; in scientific notation?
_________________________________________________
Answer: Again, in reality we probably wouldn't, because it wouldn't be practical.   But the answer is:  -4.9 * 10</span><span>¹ .
_______________________________________________
What is:  "0.49" in scientific notation?  Answer:  4.9 * 10</span>⁻¹  
________________________________________________
Similar to our problem:
_________________________
What is: "0.0000489" in scientific notation?  
______________________________________
Answer:  4.89 * 10⁻⁵  (that is, 4.89 * 10^(-5) ).  Since we write down the "whole number integer, plus a decimal, then we would count the number of spaces BACK FROM (in this case) the decimal.
______________________________________
What about "0.0000489002" in scientific notation?
________________________________________
Answer:  4.89002 * 10⁻⁵ (that is:  4.89002 * 10^(-5) ).
________________________________________________
What about:  0.0004890000 ?
______________________________
Answer:  Though often prone to debate by some, we would still be on the safe side and write as: 
_________________________________
  4.890000 * 10 ⁻⁴ .
____________________________________
How to write: "5" in scientific notation? Answer: 5 * 10⁰ .
______________________________________________
 (since anything to the "0th" power = 1 ;
 and as such, 5 = 5 * 10⁰ = 5 * 1 = 5).
__________________________________________________
Hope that this lengthy explanation is of help!
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Answer:

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g(x) = - (x² + 3x + 2) = - x² - 3x - 2 (Answer)

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katen-ka-za [31]

So to start off:

The equation you will want to use for the hypotenuse is

A (squared) + B (squared) = C (squared)

So you will want to fill in the equation like so:

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So now that you have your information filled out, put it all together!

49 + 16 = 65

Now don't forget that the 65 is SQUARED!

You will want to use the SQUARE ROOT method to help with that!

So what you will want to do is think of the numbers that are PERFECT SQUARES.

A perfect square consist of

Here is the list of perfect squares 1-10:

1 x 1 = 1

2 x 2 = 4

3 x 3 = 9

4 x 4 = 16

5 x 5 = 25

6 x 6 = 36

7 x 7 = 49

8 x 8 = 64

9 x 9 = 81

So look closely at these perfect squares, Do you see where 65 will lie?

It will lie between 8 and 9.

So you will do the square root now.

√65

The answer will come out as:

<span>8.06225775</span>

<span>You will then round it to the nearest tenths place (one after the decimal)</span>

You will look at the two numbers behind the decimal which is

0.6.

As you know,(If you round the tenths place), if the number in the hundredths is 5 or HIGHER. It will round up the number in the tenths place to 1.

So as we know 6 is higher than 5 so your answer would be:

8.1

I hope this helped! :)

>^.^<

(      )~


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