Question

To subtract \(1.95 \times 10^6\) from \(1,845.19\), we first need to change \(1,845.19\) into scientific notation. This is done by moving the decimal point three places to the left, which gives us \(1.84519 \times 10^3\). Now we have two numbers: \(1.84519 \times 10^3\) and \(1.95 \times 10^6\). Since the powers of ten are different, we convert \(1.84519 \times 10^3\) into a form that uses \(10^6\) as the base, changing it to \(0.00184519 \times 10^6\). Next, we perform the subtraction by taking \(0.00184519\) away from \(1.95\), which results in approximately \(-1.94815481\). To express this final answer in proper scientific notation, we shift the decimal one place to the right, resulting in \(-1.94815 \times 10^5\). This shows us that \(1.95 \times 10^6\) is significantly larger than \(1,845.19\), resulting in a negative answer. The final result is \(-1.94815 \times 10^5\).
get rid of the \, ), (, and

Answer 1

To subtract \(1.95 \times 10^6\) from \(1,845.19\), we first change \(1,845.19\) into scientific notation. This is done by moving the decimal point three places to the left, which gives us \(1.84519 \times 10^3\). Now we have two numbers: \(1.84519 \times 10^3\) and \(1.95 \times 10^6\). Since the powers of ten are different, we convert \(1.84519 \times 10^3\) into a form that uses \(10^6\) as the base, changing it to \(0.00184519 \times 10^6\). Next, we perform the subtraction by taking \(0.00184519\) away from \(1.95\), which results in approximately \(-1.94815481\). To express this final answer in proper scientific notation, we shift the decimal one place to the right, resulting in \(-1.94815 \times 10^5\). This shows us that \(1.95 \times 10^6\) is significantly larger than \(1,845.19\), resulting in a negative answer. The final result is \(-1.94815 \times 10^5\).

Answer 2

To subtract \(1.95 \times 10^6\) from \(1,845.19\), we first need to change \(1,845.19\) into scientific notation. This is done by moving the decimal point three places to the left, which gives us \(1.84519 \times 10^3\). Now we have two numbers: \(1.84519 \times 10^3\) and \(1.95 \times 10^6\). Since the powers of ten are different, we convert \(1.84519 \times 10^3\) into a form that uses \(10^6\) as the base, changing it to \(0.00184519 \times 10^6\). Next, we perform the subtraction by taking \(0.00184519\) away from \(1.95\), which results in approximately \(-1.94815481\). To express this final answer in proper scientific notation, we shift the decimal one place to the right, resulting in \(-1.94815 \times 10^5\). This shows us that \(1.95 \times 10^6\) is significantly larger than \(1,845.19\), resulting in a negative answer. The final result is \(-1.94815 \times 10^5\).
can you make this 4 sentences long

Answer 3

To subtract \(1.95 \times 10^6\) from \(1,845.19\), we first convert \(1,845.19\) into scientific notation as \(1.84519 \times 10^3\). We then convert this to a form compatible with \(10^6\) by writing it as \(0.00184519 \times 10^6\). Performing the subtraction \(1.95 - 0.00184519\) results in approximately \(-1.94815481\). In proper scientific notation, this is expressed as \(-1.94815 \times 10^5\), indicating that \(1.95 \times 10^6\) is significantly larger than \(1,845.19\).

Answer 4

now make this sound as an 8th grader

Answer 5

To subtract \(1.95 \times 10^6\) from \(1,845.19\), we first need to change \(1,845.19\) into scientific notation, which we can write as \(1.84519 \times 10^3\). Then, we need to make both numbers have the same power of ten, so we rewrite \(1.84519 \times 10^3\) as \(0.00184519 \times 10^6\). Next, we subtract \(0.00184519\) from \(1.95\), which gives us about \(-1.94815481\). In scientific notation, we can express this as \(-1.94815 \times 10^5\), showing that \(1.95 \times 10^6\) is much bigger than \(1,845.19\), leading to a negative result.

Answer 6

Jack and his Friends are planning a road trip for the summer. They want to go from Chicago to Los Angeles but want to stop halfway to due to it beng a long drive and want to find a place to relax in. How many miles do they have to drive for?

Answer 7

The distance from Chicago to Los Angeles is approximately 2,000 miles. If Jack and his friends want to stop halfway, they would need to drive about half of that distance.

To find the halfway point, you can simply divide the total distance by 2:

\[
\frac{2000 \text{ miles}}{2} = 1000 \text{ miles}
\]

So, Jack and his friends would need to drive about **1,000 miles** to reach the halfway point.