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The discussion centers around solving problems related to unit conversions in area and volume. The first question involves converting 0.5 km² into various units, with the correct answer being a) 5x10^6 m². The second question addresses converting 0.04 m³, where the answer is b) 40 dm³, despite confusion in calculations. The third question, regarding 5x10^8 mm², leads to a misunderstanding of the conversion process, with participants emphasizing the importance of converting to standard SI units for clarity. The thread highlights the necessity of understanding scientific notation and unit prefixes to solve these problems accurately.
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assistance required for following please

3 questions that have driven me up the wall

Homework Statement


0.5km2 is the same area as
a)5x10*6m2
b)5x10*12mm2
c)5x10*9cm2
d)5x10*13mm2


Homework Equations


10*6m=1km2


The Attempt at a Solution


0.5x10*6= 500,000 the answer is a) i don't understand what iv done wrong

q2

Homework Statement


0.04m3 is the same volume as
a)4x10*6mm3
b)40dm3
c)4x105cm3
d)4x10*2dm3

Homework Equations


in 1m3=10*9mm
1x10*9x0.04=4x10*7??

The Attempt at a Solution


the answer is a)

Homework Statement


5x10*8mm2 is the same as
a)500cm2
b)5x10-4km2
c)5m2
d)5x10-2m2
my workings
10*6mm=1m2
1/10*6=1x10-6
1x10-6x5x10*8=5x10*2
the answer is d my answer doesn't come as -2 as it should
 
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Your solution is correct, if there was a choice for meters squared.

You'll need to convert that to mm^s, or cm^2 in order to determine which choice is correct. Working within scientific notation makes it easier, i.e rather than .5 km^2, you could write it as .5 * (10^3 m) ^2
When you square a number with an exponent, you multiply the exponents. Thus, 10^3 squared is 10^6. Thus that equals .5 * 10^6 or in proper scientific notation, 5 * 10^5


the prefix "kilo" can be replaced with 10^3
the prefix "centi" can be replaced with 10^-2
and the prefix "milli" can be replaced with 10^-3

It might be quicker to just convert everything (the choices) to regular SI units.

Thus, something like 15 cubic millimeters would look like this
15 * (10^-3 meters)^3 = 15* 10^-9m^3 or 1.5*10^-8m^3
 
drpizza said:
Your solution is correct, if there was a choice for meters squared.

You'll need to convert that to mm^s, or cm^2 in order to determine which choice is correct. Working within scientific notation makes it easier, i.e rather than .5 km^2, you could write it as .5 * (10^3 m) ^2
When you square a number with an exponent, you multiply the exponents. Thus, 10^3 squared is 10^6. Thus that equals .5 * 10^6 or in proper scientific notation, 5 * 10^5


the prefix "kilo" can be replaced with 10^3
the prefix "centi" can be replaced with 10^-2
and the prefix "milli" can be replaced with 10^-3

It might be quicker to just convert everything (the choices) to regular SI units.

Thus, something like 15 cubic millimeters would look like this
15 * (10^-3 meters)^3 = 15* 10^-9m^3 or 1.5*10^-8m^3

if my methods are correcct why are all my answers wrong?
 
0.5*10^6 is not 5*10^6

when you say "the answer is x" are you talking about the choice you believe is the correct answer or are you talking about the answer given by the book. If the latter, they are all wrong. Perhaps you are looking at the wrong part of the answer list?
 
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