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w=Cr^-2 Solve for r.
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r= sqr(C/w)
\[w = Cr^{-2}\] or is it \[w = (Cr)^{-2}\] ill assume the first \[w = \frac{C}{r^2}\] \[r^2 = \frac{C}{w}\] \[r = \sqrt{\frac{C}{w}}\]
it was the first there was no parenthesis
can you tell me the steps you did?
rewrote \[w = Cr^{-2}\]as\[w=\frac{C}{r^2}\]
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\[\text{multiplied by }r^2 \text{ and divided by }w \] \[r^2=\frac{C}{w}\] then I took the square root\[r = \sqrt{\frac{C}{w}}\]
okay
b. Suppose that an object is 100 pounds when it is at sea level. Find the value of C that makes the equation true. (Sea level is 3,963 miles from the center of the Earth.)
what would i do first?
\[C=100x(3963x3963)\]
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