Cumulative frequency = a running total. You keep adding each frequency to the ones before it to see how many values are up to that point. Example: If frequencies are 8, 15, 17 Cumulative frequency becomes: 8→ 8 15 = 23 → 23 17 =40 #LearnOnTikTok #gcsemaths #mathematics #gcsehelp #revise
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A Fourier series is a way to represent a repeating (periodic) function as a sum of simple waves, specifically sines and cosines with different frequencies. The main idea is that even complicated periodic shapes can be built by stacking and combining these basic oscillations. Each term in the series tells you how much of a certain frequency appears in the original function. This viewpoint is especially powerful because it shifts the problem from analyzing shapes in time or space to analyzing freq
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A mathematical heart is usually built by carefully combining curves that mirror across an axis and bend in just the right way to create that familiar rounded top and pointed bottom. One common approach is to use parametric equations, where both the x and y coordinates depend on a single variable that moves smoothly over time. By blending sine and cosine functions with different frequencies and scaling factors, you can form the two rounded lobes at the top while controlling how sharply the curve
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