We assume r = kAnBm
Now compare the ratios r2/r1 = (B2/B1)m and solve for m
.1460/.0234 = (.625/.250)n or 6.293 = (2.5)m which makes m approximately 2 by inspection. If you use logarithms you get m = ln(6.293)/ln(2.5) = 2.007
Do same comparison for r3/r1 = (A2/A1)n
.0351/.0234 = (.3/.2)n or 1.5 = (1.5)n so n = 1.000
Now just solve k = r/(A1B2) for any of the 2 rows. You can check it with another row and get the same k.
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