please explain how to solve it too if you can please thank you
m√3 = 12
m = 12/√3
m = 12 / √3 = 12 √3 / 3 = 4 √3
m = 4(√3)^2 / √3
m = 4(√3)
Original equation:
Divide both sides by √3:
At that point you are probably expected to rationalize the denominator so multiply top and bottom by √3:
m = (12√3)/3
m = 4√3
Answer:
m√3=12
m = 12/√3 = (12√3)/(√3√3)=(12√3)/3=4√3
Does "m√3" mean m times the square root of 3?
In that case, divide both sides by sqrt(3).
m * sqrt(3) = 12
m = 12/sqrt(3).
Done.
Does it mean something else, like the m-th root of 3? That is 3^(1/m) = 12?
Then take the log of both sides.
(1/m) log 3 = log 12
Divide both sides by log 3
1/m = (log 12) / (log 3)
Take the reciprocal of both sides
m = (log 3) / (log 12)
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Answers & Comments
m√3 = 12
m = 12/√3
m = 12 / √3 = 12 √3 / 3 = 4 √3
m√3 = 12
m = 4(√3)^2 / √3
m = 4(√3)
Original equation:
m√3 = 12
Divide both sides by √3:
m = 12/√3
At that point you are probably expected to rationalize the denominator so multiply top and bottom by √3:
m = (12√3)/3
m = 4√3
Answer:
m = 4√3
m√3=12
m = 12/√3 = (12√3)/(√3√3)=(12√3)/3=4√3
Does "m√3" mean m times the square root of 3?
In that case, divide both sides by sqrt(3).
m * sqrt(3) = 12
m = 12/sqrt(3).
Done.
Does it mean something else, like the m-th root of 3? That is 3^(1/m) = 12?
Then take the log of both sides.
(1/m) log 3 = log 12
Divide both sides by log 3
1/m = (log 12) / (log 3)
Take the reciprocal of both sides
m = (log 3) / (log 12)