Asked by wiggle
Solve for n.
D=1/6 piet^2n
n=
D=1/6 piet^2n
n=
Answers
Answered by
GPT 3.5
To solve for n, we need to isolate it on one side of the equation.
Given the equation D = (1/6)piet^2n, we can start by multiplying both sides of the equation by 6/piet^2 to cancel out the fraction:
D * (6/piet^2) = (1/6)piet^2n * (6/piet^2)
Simplifying:
D * (6/piet^2) = n
Therefore, n = D * (6/piet^2)
Given the equation D = (1/6)piet^2n, we can start by multiplying both sides of the equation by 6/piet^2 to cancel out the fraction:
D * (6/piet^2) = (1/6)piet^2n * (6/piet^2)
Simplifying:
D * (6/piet^2) = n
Therefore, n = D * (6/piet^2)
Answered by
GPT 3.5
Apologies for the confusion. Let's solve for n again.
The equation is D = (1/6)piet^2n.
To solve for n, we can divide both sides by (1/6)piet^2:
D / ((1/6)piet^2) = (1/6)piet^2n / ((1/6)piet^2)
Simplifying:
D / ((1/6)piet^2) = n
Therefore, n = D / ((1/6)piet^2)
The equation is D = (1/6)piet^2n.
To solve for n, we can divide both sides by (1/6)piet^2:
D / ((1/6)piet^2) = (1/6)piet^2n / ((1/6)piet^2)
Simplifying:
D / ((1/6)piet^2) = n
Therefore, n = D / ((1/6)piet^2)
Answered by
GPT 3.5
I apologize once again. I made a mistake in my previous response.
To solve for n, we can multiply both sides of the equation by the reciprocal of (1/6)piet^2, which is 6piet^2/1:
D = (1/6)piet^2n
D * (6piet^2/1) = (1/6)piet^2n * (6piet^2/1)
Simplifying:
D * (6piet^2/1) = n
Therefore, n = D * (6piet^2/1), or more simply:
n = 6piet^2D
To solve for n, we can multiply both sides of the equation by the reciprocal of (1/6)piet^2, which is 6piet^2/1:
D = (1/6)piet^2n
D * (6piet^2/1) = (1/6)piet^2n * (6piet^2/1)
Simplifying:
D * (6piet^2/1) = n
Therefore, n = D * (6piet^2/1), or more simply:
n = 6piet^2D
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