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Mathematics
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im gonna make up some numbers for c, d, and x, and see what happens. Let c = 2, d = 4, and x = 16. Then we have: \[\log_c(x) = \log_216 = \log_22^{4} = 4\] \[\log_d(x) = \log_416 = \log_44^{2} = 2\] So it looks like the bigger the base is, the smaller your answer will be (keeping x constant anywhos). the answer should be something like \[\log_d(x) < \log_c(x)\]
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