Additional Mathematics 0606 / Logarithmic and exponential functions / 3.33.3: Single lg and equation with reciprocal logs0606/12/F/M/23 — Question 4 · 8 marks · Log laws, Change of base, EquationsMark as done · Save for later · Show all solutions(a)Write 3lgx−2lgy2−33\lg x - 2\lg y^{2} - 33lgx−2lgy2−3 as a single logarithm to base 101010.[3]▸ Answer(b)Solve the equation log3x+logx3=52\log_{3} x + \log_{x} 3 = \dfrac{5}{2}log3x+logx3=25.[5]▸ Answer▸ Official mark scheme← 3.53: Exponential equations3.32: Definite integral as a single logarithm →
