Question: Given log3 5 = 2x, log3 4 = 3y and log3 m = 7. The expression for log3 100m can be written as ax +

 Given log3 5 = 2x, log3 4 = 3y and log3

Given log3 5 = 2x, log3 4 = 3y and log3 m = 7. The expression for log3 100m can be written as ax + by + c, where c is a two digit number. The values of a, b, and c respectively are and The points (0, 0) and (2.5, 0.5) lie on the graph of y = logm(x + n). Find the value of m to the nearest tenth

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