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Question 2 Which number is the largest? 1.2 × 104, 4.5 × 10−3, 3.8 × 103, 7.5 × 103 1.2 × 104 4.5 × 10−3 3.8 × 103 7.5 × 103
which has the highest power?
|dw:1436059390912:dw|

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Other answers:

Please don't give out direct answers :) @DecentNabeel Instead, try engaging the asker so they can learn better and understand where your answer is coming from. As the saying goes… \(\\\color{darkblue}{Give~a~man~a~fish,~he~eats~for~a~day.}\) \(\\\color{pink}{Teach~a~man~to~fish,~he~eats~for~a~lifetime.}\)
its ok
You sure, @DecentNabeel ?
@DecentNabeel Could be incorrect. You never know.
the highest power is the the largest number @keshaun455
so its d
and it is NOT D
If you want, multiply them all to make sure. :)
sorry i cant type fast i have to refresh my page to type
remember the the number with the highest power is the the largest number
@keshaun455 please just don't accept answers.
so its a idk im dumd a rock is smarter than me
don't put yourself down! at least you are trying to get help.
see what I drew to know where the power is. :)
|dw:1436063373007:dw|
when the value is expressed in scientific notation then look for the highest power, the n, as shown by @mathway above also.
@DecentNabeel your error was to use the greatest "a"
so im looking for the largest number
need to compare the standard
|dw:1436063707926:dw|
im not sure how to do any of this i never done this
read the thread slower
When comparing scientific notation, first make sure that there is only one non-zero digit before the decimal point. For example: \[ 42.34\times 10^3 = 4.234\times 10^4\\ 0.035 \times 10^{-3} = 3.5\times 10^{-5} \]Once in this form, you only need to compare the exponents. For example \(-5<4\), so clearly the first number is greater than the second one. If the exponents are equal, then you just need to compare the numbers in front. For example: \[ 4.35\times 10^5\\ 4.36\times 10^5 \]The exponents are the same, but the second number is greater.
@keshaun455 is it clear now?
Moving the decimal point to the right decreases the exponent by one. Moving it to the left increases the exponent by one. For example: \[ 30.2\times 10^2 = (30.2 \div 10) \times(10^3\times 10) = 3.02\times 10^4 \]Dividing and multiplying by ten is the same as multiplying by \(1\).
yes thx for help
@keshaun455 you are welcome @DecentNabeel is it clear to you too?

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