A family refers to a groups of two or more people related by birth, marriage, or adoption who reside together. In 2000, in Country A, the average family net worth was $440,000, and there were about 6.9 x 10^7 families. Calculate the total family net worth in Country A in 2000. (Use scientific notation. Round to the nearest tenth as needed.)
Can someone please help me solve this?
\[$440,000\times6.9 \times 10^7\]\[=$4.4\times10^5\times6.9 \times 10^7\]\[=$4.4\times6.9 \times10^{5+7}\] and you'll have to divide/multiply by 10 , because scientific notation has only one numeral before the decimal place
@UnkleRhaukus Thank you for you help thus far, but what do you mean by divide/multiply? Sorry I'm confused.
do you have the step before that \[=$4.4\times6.9 \times10^{5+7}\] \[=\]
\[30.36^{12}\] ? i dont know if i am doing this right.
\[=$4.4\times6.9 \times10^{5+7}\]\[=$30.36\times10^{(5+7)}\]\[=$3.036\times10^{(5+7+1)}\]
$3 x 10^13
yeah that is your final solution, did you understand why we had to do the divide/multiply by 10 part?
I think so, because the number needed to be rounded to the tenth place.
yeah
Thank you for your help. I understand it a lot better now.
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