• julianwgs@discuss.tchncs.de
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    11 months ago

    I once taught private lessons in math on calculating the area of a circle and I wanted to show the students how much cheaper per area a larger pizza is. So we of course got the diameters of pizzas from their favorite restaurant and started calculating. Then we found out that the normal sized pizza was actually the cheapest per area. It wasn‘t quite what we expected, but a very good math lesson for the attendees nonetheless: The owner lost money, because they were bad at maths.

    • Patches@sh.itjust.works
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      11 months ago

      It’s 6.99 for a 12in pizza with 2 toppings but $20 for a 18in with no toppings. I don’t even know why it’s a option.

  • curiousaur@reddthat.com
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    11 months ago

    This is why, if you order pizza, getting anything less that the absolute largest size they offer is throwing your money away. Leftover pizza is great.

      • curiousaur@reddthat.com
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        11 months ago

        That’s calculator doesn’t take into account the crust ratio, which is much higher for smaller pizzas too.

        • Tbird83ii@lemmy.dbzer0.com
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          11 months ago

          Woah woah woah… We need to BTFU and reevaluate our test methodology. No one defined what “pizza” is in this case…

          Are we saying the whole pie, crust and all? Or are we saying ratio of crust to filling? This equation is flawed.

            • affiliate@lemmy.world
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              11 months ago

              it is not about a difference in value, but how they harmonize together. the interior of the pizza gets its strength from the crust, and vice versa, but these elements are only truly in harmony once the pizza achieves an ideal pie/crust ratio.

      • negativeyoda@lemmy.world
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        11 months ago

        Dominos actually got better. It’s not amazing but they took it on the chin a few years back and were like, “our pizza sucks. We need to do better” and they actually improved it quite a bit.

      • dana@lemmy.world
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        11 months ago

        They also have carryout one topping 14" pizzas for $8 in my area, which is an even better deal than $7 for 12".

    • Sloogs@lemmy.dbzer0.com
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      11 months ago

      The math only really works for 18+ inch pizzas though. The pizza places around me don’t even offer 18 inch pizzas. 14" large or 16" XL are the highest they go. In that case at most places near me, two twelves is often cheaper per square inch and does have more area than one 14" or 16". Especially since Domino’s usually has coupons for two 12s that make it significantly cheaper than 1 L or XL.

      • curiousaur@reddthat.com
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        11 months ago

        Factor in the crust ratio of those though. We’re talking 1.5 inch of crust, so 16" vs 12" is actually more like comparing 13" to 9" of pizza with cheese and topping. 132 v 64 square inches. You’re getting 70 squares inches of crust on that 16", and 49 square inches of crust on the 12 inch. So more total food on 2 12s, but a lot more crust than one 16.

        • Lumu@beehaw.org
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          11 months ago

          Even better!

          Make it extra crust with pieces of crust as a topping and it’ll be perfect.

      • stewie3128@lemmy.dbzer0.com
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        11 months ago

        Pizza place that just opened up down the street from me only offers one size:

        18 inches.

        The other option is to purchase by the slice.

  • thekaufaz@toast.ooo
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    11 months ago

    You can compare areas with just r^2 you don’t even need pi. So the math is easy.

    • BluesF@feddit.uk
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      11 months ago

      A pizza is larger than two of another just before it hits 1.5 times the radius (sqrt 2 times, to be exact, about 1.41). So if the radius is 1.5 times bigger, like in the OP, you always know it’s more than twice the area.

  • sunbather@beehaw.org
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    11 months ago

    fun fact: to find the actual diameter of the pizza that would larger by a factor of x its (D/2)*2√x

    good luck finding a place that offers irrational size pizza though

  • bort@feddit.de
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    11 months ago

    yeah, but
    C_1 = pi * d = 3,14 * 18 = 56,52
    C_2 = pi * d * 2 = 3,14 * 12 * 2 = 75,36

    so the smaller ones have 50% more crust and are therefor more delicious.