What is the mathematical expectation for the number of toppings ordered on a pizza?
BB asked:
The probabilities of ordering 0,1,2,3 or 4 toppings on a pizza are 3/10, 4/10, 2 /10, 6/100, 4/100 respectively.
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How do you find a Pizza topping ingredient cost if the area = 150mm2. The topping costs 10pence per cm2?
Jayman asked:
I believe the answer is to convert the 150 mm2 to cm2 by 150 / 10 = 15 cm2 then 15 * 10pence p/cm2 is 150 pence cost of the ingredient to cover the Pizza . Is this correct?
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Yuri asked:
A pizza place offers 4 different cheeses and 10 different toppings. In how many ways can a pizza be made with 1 cheese and 4 toppings?
I am unsure of how I would be able to solve this. Please help me.
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doski51 asked:
A pizza place has 33 toppings on the menu. How many different combinations of toppings does a customer have available? Order doesn’t matter (a pizza with sausage and mushrooms is the same as a pizza with mushrooms and sausage) and no repetitions (can’t have extra pepperoni). Keep in mind, you can have anything from 33 different one-topping pizzas to only one 33-topping pizza.
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Juggernaut asked:
Using combinations and/or factorials :
Ed is going to order a pizza. His local pizza shop has a special which allows him to choose from among 7 different toppings. He can choose as many of these 7 toppings as he likes. How many different options does Ed have?
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What is the diameter of the pizza to the nearest inch?
newyorkfan18 asked:
Bob buys a large circular pizza that is divided into 8 equal slices. He measures along the outer edge of the crust from one piece and finds it to be 5 1/2 inches. What is the diameter of the pizza to teh nearest inch
Please show all work
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What is the maximum number of pieces you could cut a pizza into with 5 straight cuts?
iainl22 asked:
What is the maximum number of pieces you could cut a pizza into with 5 straight cuts? You do not have to cut through the centre of the pizza.
What is the maximum number of pieces you could cut a pizza into with 5 straight cuts? You do not have to cut through the centre of the pizza.
Hint – make one cut, then two and so on and use inductive reasoning to make a conjecture.
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