Additional Mathematics 0606 / Logarithmic and exponential functions / 3.523.52: Log domain and exact equation0606/21/M/J/21 — Question 8 · 4 marksMark as done · Save for later · Show all solutionsIn this question, aaa, bbb, ccc and ddd are positive constants.(a)(i)It is given that y=loga (x−12)+loga(x+2)y = \log_{a}\!\left(x - \tfrac{1}{2}\right) + \log_{a}(x + 2)y=loga(x−21)+loga(x+2). Explain why xxx must be greater than 12\tfrac{1}{2}21.[1]▸ Answer(a)(ii)Find the exact solution of the equation y+loga3=loga6y + \log_{a} 3 = \log_{a} 6y+loga3=loga6.[3]▸ Answer▸ Official mark scheme← 3.10: Find p and solve exponential and log equations3.11: Index form and logarithms to base a →
