Which is the better deal: 2 mediums or 1 large pizza?

Which is the better deal? 2 mediums or 1 large pizza? Let’s find out!

[Video Description:

00:00 Barbara, a red-haired white woman wearing a long-sleeve black shirt, stands in front of a gray background.

00:03 Barbara is sitting by the table, perusing the restaurant menu. Alicia, an Asian biracial woman wearing a dark green short-sleeve shirt, stands by Barbara, taking her order. The background has a window on the left and a sliding door on the right. In between, there are various potted plants.

00:25 Barbara stands in front of a gray background.

0:48 The formula for area of a circle appears in white text (A = pi*r^2).

0:51 A clipart of pizza with the radius drawn on it.

0:58 Alicia stands in front of a gray background.

01:06 Barbara stands in front of a gray background.

01:18 – 01:40 Area calculations for two medium pizzas with a radius of 2.5 inches, shown in white text.

01:43 A clipart of two medium pizzas with A = 39.2 in^2 in white text appears.

01:50 Alicia stands in front of a gray background.

01:57 Barbara stands in front of a gray background.

02:09 – 02:18 Area calculations for one large pizza with a radius of 4.5 inches, shown in white text.

02:21 A clipart of one large pizza with A = 63.6 in^2 in white text appears.

02:27 Alicia stands in front of a gray background.

02:28 A clipart of two medium pizzas with A = 39.2 in^2 in white text appears on the right.

02:33 A clipart of one large pizza with A = 63.6 in^2 in white text appears on the left.

02:44 A gif of a red arrow with white bulbs flashing under the large pizza clipart appears.

02:47 Barbara is sitting by the table, scribbling calculations on paper. Alicia is looking at her work. The background has a window on the left and a sliding door on the right. In between, there are various potted plants.

02:58 Barbara stands in front of a gray background.

03:28 Alicia stands in front of a gray background.]

Transcript: Imagine a scenario… Ready to order? Yes, I would like to order a 9-inch pizza. I am sorry, the 9-inch pizza is not available. But, I will give two 5-inch pizzas instead. With 10 inches in total, you will get 1 inch more for free! Will you accept the offer? Probably… Who doesn’t love more pizza for free! But… is it actually a better deal? Well, let’s break out your calculator or your thinking brain with us. To find the area of the pizzas, we’ll use the equation A = πr², where r is the radius of the pizzas. Let’s figure out the area of two 5-inch pizzas! First, we will find the radius, which is 5 inches divided by 2, so 2.5. Then, square 2.5 and multiply it by 3.14, or π. It will give us 19.6 square inches. Now, because there are two pizzas, multiply that number by 2 for 39.2 square inches. Meaning two 5-inch pizzas gives us 39.2 square inches of pizza. Now, let’s figure out the area of one 9-inch pizza! First, we will find the radius, which is 9 inches divided by 2, so 4.5. Then, square 4.5 and multiply it by 3.14, or π, giving us 63.6 square inches. Meaning one 9-inch pizza gives us 63.6 square inches of pizza. Two 5-inch pizzas = 39.2 square inches… One 9-inch pizza = 63.6 square inches… Clearly, getting two 5-inch pizzas with the bang of 1 inch for free is not the better deal! Now you see how math is important in our everyday lives and for our belly! Next time you order a pizza, you can bring out your inner math self to calculate the best deal because every situation is different. Depending on the size difference, two smaller pizzas could be better than one large pizza! It all depends on the radius and the price! But! Of course, the calculations assume that the thickness of all pizzas is the same! Even if two smaller pizzas are better than one larger pizza, smaller pizzas might mean more crust and fewer toppings. Pros and cons… Oh, life is hard!

#deaf #stemeducation #stem #STEMVee

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