Given that x=254x = \dfrac{25}{4}x=425 is a solution of the equation
loga(x)+loga(4)=2 \log_a(x) + \log_a(4) = 2 loga(x)+loga(4)=2find the value of aaa.
277 exam-style questions on Edexcel A Level Maths Exponentials and Logarithms, covering 14.1 Exponential Functions, 14.2 y = e^x, 14.3 Exponential Modelling, 14.4 Logarithms, 14.5 Laws of Logarithms, 14.6 Solving Equations using Logarithms, 14.7 Working with Natural Logarithms, and 14.8 Logarithms and Non-Linear Data. Each one has a worked solution and a mark scheme showing where the marks go.