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OpenStudy (rainbow_dash):
\[41a^3c, 8b^4, b^2c^2\]
OpenStudy (cwrw238):
do you know LCM of 41 and 8?
OpenStudy (cwrw238):
note 41 is a prime number
OpenStudy (rainbow_dash):
So it would be 41*8 then, right?? which is 328
OpenStudy (cwrw238):
yes
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OpenStudy (cwrw238):
how about the letters?
OpenStudy (cwrw238):
b^2 and b^4 ?
OpenStudy (rainbow_dash):
well a would still be a^3 because there's no other a...the b's would be b^4 in the final result? and c is c^2 as well
OpenStudy (cwrw238):
absolutely right
OpenStudy (rainbow_dash):
awesome sauce-om. thank you :)
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OpenStudy (cwrw238):
lol - yw
OpenStudy (rainbow_dash):
one quick question though. is the LCM the number you get when you take the lowest number that multiplies into each number you're given? or is it the lowest number the numbers you're given multiply to be
OpenStudy (cwrw238):
its the lowest number into which the numbers you are considering divide into
if the numbers are large the best way to find the lcm is to write the numbers in prime factor form
eg
LCM of 156 and 180:
156 = 2*2 *3* 13
180 = 2*2*3*3*5
for each common factor take only one and use all the rest
so LCM is
2*2*3*3*5*13