Week 6 - Differentiation Review > Plot[function, range, AxesLabel -> {x-axis, y-axis}] > We can use “ “ so that Mathematica interprets what we have written as text as opposed to code. > Most importantly, if in doubt, speak out! Asking questions is a good habbit to get into and can save you a lot of time and help you understand the material better. Differentiation How do we differentiate a function using Mathematica? Dt[function, variable] Dt[x ^ 3, x] 3 x2 Dt[x ^ 3, {x, 1}] 3 x2 Dt[x ^ 3, {x, 2}] 6x Plot[6 x, {x, 0, 10}, AxesLabel → {"x", "6x"}, PlotLabel → "Graph 1"] Graph 1 6x 60 50 40 30 20 10 2 4 6 8 10 x differentiate sin2x Printed by Wolfram Mathematica Student Edition 2 Semester 1 Week 6 Script.nb Printed by Wolfram Mathematica Student Edition Semester 1 Week 6 Script.nb Printed by Wolfram Mathematica Student Edition 3 4 Semester 1 Week 6 Script.nb Printed by Wolfram Mathematica Student Edition Semester 1 Week 6 Script.nb weather in scotland Printed by Wolfram Mathematica Student Edition 5 6 Semester 1 Week 6 Script.nb Printed by Wolfram Mathematica Student Edition Semester 1 Week 6 Script.nb Printed by Wolfram Mathematica Student Edition 7 8 Semester 1 Week 6 Script.nb Summary > Can differentiate using Dt[function, variable] > If we want to differentiate something multiple times change to Dt[function, {variable, no. of times}] > Use double equals ‘ = =’ to search for just about anything Printed by Wolfram Mathematica Student Edition