Log as an Inverse of an Exponential (Same Base)
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Problems 5
- Assume 2x=3y2^x = 3^y2x=3y. Solve for yyy.
- Solve for xxx. 72x+5=73x−47^{2x + 5} = 7^{3x - 4}72x+5=73x−4
- Solve for xxx. 3⋅24x−1=48⋅22x+33 \cdot 2^{4x - 1} = 48 \cdot 2^{2x + 3}3⋅24x−1=48⋅22x+3
- Let g(x,y)g(x,y)g(x,y) be a function that takes two inputs xxx and yyy, and let aaa be a constant greater than 1. If ag(a,y)=ya^{g(\sqrt{a}, y)} = yag(a,y)=y, then what is g(x,…
- The graphs of y=4xy=4^xy=4x and y=log4xy=\log_4xy=log4x are