Generally there are two types of graph: rate against conc graph and conc against time graph.
👉ZERO order:
-Rate is independent of concentration of reactant
-Rate against Conc graph: a horizontal line indicates that any change in the concentration of reactant will not affect the rate of reaction
-Conc against Time graph: a straight line with constant gradient, gradient represents rate of reaction, again rate remains constant despite changes in concentration
👉FIRST order:
-Rate is directly proportional to the concentration of reactant
-Rate against Conc graph: a straight line with a positive gradient that passes through the ORIGIN, just like y=kx
-Conc against Time graph: since the decreasing concentration of reactant decreases the rate, a curve with a decreasing gradient is obtained. Showing a constant half-life proves it is a first order reaction (ANNOTATE the graph clearly)
👉SECOND order:
-When concentration of reactant doubles, rate quadruples
-Rate against Conc graph: a quadratic curve y=kx^2, changing the x-axis to [reactant]^2 produces a straight line passing through the origin
-Conc against Time graph: similar shape as the one in first order but half-life is NOT constant. Merely showing the half-life is not constant is not enough to prove it is a second order reaction. The correct approach is to pick two concentrations on the graph and determine the gradient of tangent at these two points, the compare and show the effect of changing the concentration on the rate of reaction.
⭐️Hope this makes kinetics chapter easier for you to understand, and it should also help with the kinetics experiment in P4!
... Read moreDetermining the order of a reaction can be challenging at first, but focusing on how the reaction rate changes with concentration provides clear clues. For zero order reactions, the flat, horizontal line in the rate vs concentration graph means that changing reactant concentration doesn't affect the rate. Physically, this flat line indicates a process limited by something other than the reactant's availability, like a surface catalyst saturation.
In first order reactions, the rate is directly proportional to the reactant concentration, shown by a straight line through the origin in the rate vs concentration graph. The concentration vs time graph curves downward with a decreasing gradient, reflecting how the reaction slows as concentration drops. A constant half-life further supports first order kinetics.
Second order reactions are more complex; doubling concentration quadruples the rate. The rate vs concentration graph forms a quadratic curve, but plotting rate against the square of concentration yields a straight line. The concentration vs time graph also curves, but unlike first order, the half-life isn’t constant. To confirm second order, measure slopes of tangents at different points to see how changes in concentration influence the rate.
When you compare these graphs, the steepness or shape corresponds to how sensitively the rate depends on concentration. For example, a less steep curve in concentration vs time can still represent a higher order if the rate changes more rapidly with concentration. So, the order describes how quickly reactants convert to products—not simply the curve’s steepness but the relation between concentration and rate.
Finally, the flat line for zero order graphically means the rate is fixed regardless of reactant amount, which often happens when all active sites of a catalyst are occupied. Understanding these nuances helped me a lot in both my studies and practical lab experiments, making reaction kinetics much clearer and more intuitive.