Use scientific notation to compare these numbers 12, 740, 876, 365; 1, 345, 763, 334; and 12, 920, 370, 000, which has the greatest value?
A. 1.345763334 * 10 to the 9th power
B. 12, 920, 370, 000
C. 1.292037 * 10 ^ 10
D. 1.2740876635 * 10 ^ 10
To compare these numbers using scientific notation, we need to convert them to the same form: a number between 1 and 10 multiplied by a power of 10.
The first number, 12, 740, 876, 365, can be written in scientific notation as 1.2740876365 * 10^10.
The second number, 1, 345, 763, 334, can be written in scientific notation as 1.345763334 * 10^9.
The third number, 12, 920, 370, 000, can be written in scientific notation as 1.292037 * 10^13.
Comparing their values, we can see that the third number, 1.292037 * 10^13, is the greatest. Therefore, the answer is:
C. 1.292037 * 10 ^ 13
That's not even the answer for C.
Use scientific notation to compare these numbers 12, 740, 876, 365; 1, 345, 763, 334; and 12, 920, 370, 000, which has the greatest value?
A. 1.345763334 * 10 to the 9th power
B. 12, 920, 370, 000
C. 1.292037 * 10 ^ 10
D. 1.2740876635 * 10 ^ 10
Apologies for the previous incorrect response. Let's compare the numbers using scientific notation correctly:
The first number, 12,740,876,365, can be written in scientific notation as 1.2740876365 * 10^10.
The second number, 1,345,763,334, can be written in scientific notation as 1.345763334 * 10^9.
The third number, 12,920,370,000, can be written in scientific notation as 1.292037 * 10^10.
Comparing their values:
1.2740876365 * 10^10
1.345763334 * 10^9
1.292037 * 10^10
The third number, 1.292037 * 10^10, has the greatest value.
Therefore, the correct answer is:
C. 1.292037 * 10^10
Use scientific notation to determine whick of these numbers is greater: 34,835,760 or 43,835760. Write your answered in scientific notation, expressed to the exact decimal.
To write the numbers in scientific notation, we need to move the decimal point so that there is one non-zero digit to the left of it.
For 34,835,760, we can write it as 3.4835760 × 10^7.
For 43,835,760, we can write it as 4.3835760 × 10^7.
Comparing the values, we can see that 4.3835760 × 10^7 is greater than 3.4835760 × 10^7.
Therefore, in scientific notation, 43,835,760 is greater than 34,835,760.
Wrong
Apologies for the mistake.
To determine which number is greater, let's compare them in scientific notation.
34,835,760 can be written in scientific notation as 3.4835760 × 10^7.
43,835,760 can be written in scientific notation as 4.3835760 × 10^7.
Comparing the values, we can see that 4.3835760 × 10^7 is greater than 3.4835760 × 10^7.
Therefore, in scientific notation, 43,835,760 is greater than 34,835,760.
It's wrong because 43,835,760 is not in scientific notation
Apologies for the incorrect response again. Let's compare the numbers correctly.
To compare 34,835,760 and 43,835,760, we need to write them both in scientific notation.
34,835,760 can be written as 3.4835760 × 10^7.
43,835,760 can be written as 4.3835760 × 10^7.
Now that both numbers are written in scientific notation, we can compare them. Since the coefficient for both numbers is the same (3.4835760), the number with the greater value is determined by the exponent of 10. In this case, the number with the greater exponent is 4.3835760 × 10^7.
Therefore, in scientific notation, 43,835,760 is greater than 34,835,760.
To compare these numbers using scientific notation, we need to rewrite them in the form A x 10^B, where A is a number between 1 and 10, and B is an integer.
Let's rewrite the given numbers in scientific notation:
12, 740, 876, 365 = 1.2740876365 * 10^10
1, 345, 763, 334 = 1.345763334 * 10^9
12, 920, 370, 000 = 1.292037 * 10^10
Now, we can compare the numbers:
- A. 1.345763334 * 10^9
- B. 12,920,370,000
- C. 1.292037 * 10^10
- D. 1.2740876365 * 10^10
To compare these numbers, we can ignore the exponential part and just compare the coefficients (A).
Comparing the coefficients, we have:
1.345763334 < 12.92 < 12.740876365 < 1.292037
Therefore, the number with the greatest value is D. 1.2740876365 * 10^10.