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Original file line number | Diff line number | Diff line change |
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August 2024 | ||
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## Price elasticity | ||
## Price decrease recommendation | ||
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Here we did some more fiddly analysis and wanted to use matplotlib for whatever reason, | ||
no problem—it's exactly the same thing (except that these aren't interactive, just images): | ||
We should drop the price of our widgets by 7% because we'll sell 18% more, | ||
meaning we make more total profit. We observed a price elasticity of 2.5 | ||
in the experiment cell where we dropped our price by 7%. With our current margin | ||
of 60%, this would increase our profit by $40,000. | ||
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<pre> | ||
{%- raw %} | ||
{{ figure("elasticity_vs_profit") }} | ||
{% endraw -%} | ||
</pre> | ||
{{ figure("price_vs_quantity", margin=0.6, css_class="") }} | ||
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We looked at other price drops of 3% and 10%. The 3% drop had the same | ||
elasticity as the 7% drop, which means it just wouldn't make us as much absolute | ||
profit. The 10% drop had a lower elasticity, meaning we'd make the same absolute | ||
profit as the 7% drop, but we'd have to sell more widgets to do so. I consider | ||
this unpreferable since it would be less capital-efficient, but if there is some | ||
strategic reason to flood the market with our widgets it wouldn't hurt our | ||
bottom line to do so: | ||
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{{ | ||
row( | ||
figure("profit_at_price_drop", drop=0.07, css_class=""), | ||
figure("profit_at_price_drop", drop=0.10, css_class=""), | ||
) | ||
}} | ||
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We can generalise the elasticity relationship, but the results are kind of intuitive: | ||
the higher your margin, the more you can play with your pricing. | ||
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{{ figure("elasticity_vs_profit") }} |
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