is pizza with toppings heterogeneous??
1. is pizza with toppings heterogeneous??
Answer:
YES
Explanation:
The heterogeneous mixture has a non-uniform composition and has two or more phases. It can be separated out physically. The pizza is obviously physically separated from its toppings.
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2. pineapple on top of pizza
Yummy sounds delicious makes me wanna order some
3. how many 4-topping pizzas can be made if there were 10different toppings
Answer:
210 kinds of four-topping pizza can be made.
Step-by-step explanation:
10×9×8×7/4! = 5,040/4×3×2×1 = 5,040/24 = 210
4. a pizza is is an pizza of a heterogeneous mixture.explaine why it is classified as such?
Answer:
A pizza is classified as a heterogeneous mixture because you can separate the cheese, peperoni, sauce and crust. And it is non-uniform in appearance
5. a restaurant offers four sizes of pizza,two types of crust,and eight toppings.how many possible combinations of pizza with one topping are there?
So, 4 sizes ex. (S, M, L, XL) times two types of crust (A, B), there's 8 combinations ( sa sb ma mb la lb xla xlb) then 8 toppings and only one toppings 8×8=64. There's 64 combinations.
6. which is better BBQ pizza or regular pizza with cheese
Depends on the taste of the costumer like my friends they prefer BBQ pizza but I find its taste odd for a pizza so I'll choose Cheese over BBQ flavorit depend on who makes the pizza if the person who make the pizza really know what he is doing but the costumer know what he like and dislike
7. What the solution for this problem At enzos pizza parlor, there are seven different toppings, where a costumer can order any number of these toppings. If you dine at the said pizza parlor wiht how many possible toppings can you order your ouzza
If there are 7 topping and also 7 choices is needed. we'll be having
=(7-7)!
=0!
=1
8. You decided to order a pizza but you have to choose the type of crust and the toppings. If there are only 6 possible combinations of ordering a pizza, from which of the following should you choose?a. Crust: thin or deep dish Topping: cheese or pepperonib. Crust: thin or deep dish Topping: cheese, bacon, or pepperonic. Crust: thin or deep dish Topping: cheese, bacon, sausage, or pepperonid. Crust: thin or deep dish Topping: cheese, bacon, sausage, pepperoni, or hotdog
Answer:
B
Step-by-step explanation:
The number of possible combinations of ordering a pizza given a number of choices of type of crust and a number of choices of toppings could be solved by the Fundamental Counting Principle, in which we multiply separate events together to know the number of all possible outcomes.
"If there are only 6 possible combinations of ordering a pizza" means that the product of the number of types of crust multiplied by the number of choices of toppings must be equal to 6.
Going over each of the choices:
a. 2 types crust x 2 choices of toppings = 4 possible combinations
b. 2 types crust x 3 choices of toppings = 6 possible combinations
c. 2 types crust x 4 choices of toppings = 8 possible combinations
d. 2 types crust x 5 choices of toppings = 10 possible combinations
Therefore, only letter B satisfies the given.
If you want to try solving more problems related to combination and permutations, click on any of these links:
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9. mariella and Madeline ordered a large pizza. mariella ate 5/8 of the pizza while Madeline had 3/8 of the pizza. what fraction of the pizza did they ate? number sentence:
Answer:
8/8
Step-by-step explanation:
5/8 + 3/8 = 8/8
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10. Juliana is not certain of which pizza to order. she can have the medium or large size pizza, with thin or thick dough; replace the regular with hot or garlic sauce; add one topping if she'd like of mushrooms, onions, peppers or pepperoni.
Answer:
Well she should get the large and thick one so she can share it with others and choose any thing that will replenish hunger. she can give it to her family and her friends
Explanation:
11. A pizza restaurant offers 6 kinds of meat toppings (beef, pepperoni chorizo, salami, ham, and bacon) and 4 kinds of vegetable toppings (onion, pepper, mushroom, garlic). A pizza comes in 3 different sizes (single, double, family) and in 3 different crusts (thin, thick, pan). How many varieties of pizza can one select?
its simply 6 times 4 times 3, so the answer is 72
(...as far as i know)
12. Gary ordered 30 pizzas for a party. 60% of the pizzas have 12 slices each. The remaining 40% of the pizzas have 10 slices each. Complete the model. Then complete the statements to find the total number of slices of pizza. CLEAR CHECK 60% 40% Number of pizzas with 12 slices: Number of pizzas with 10 slices: 30 total pizzas 60% of the pizzas have 12 slices each. In total, there are slices in these pizzas. 40% of the pizzas have 10 slices each. In total, there are slices in these pizzas. Altogether, there is a total of slices of pizza. NEXT Reference calculator formulas glossary CLOSE Language ENGLISH CLOSE
Answer:
Altogether, there is a total of 336 slices of pizza.
Step-by-step explanation:
Total number of pizzas ⇒ 30
[tex]Number\:of\:pizzas\:with\:12\:slices=30*60\%=18\\Number\:of\:pizzas\:with\:10\:slices=30*40\%=12[/tex]
Sixty percent or 18 out of the 30 pizzas have 12 slices each. In total there are
[tex]18*12\:slices=216\:slices[/tex]
Forty percent or 12 out of the 30 pizzas have 10 slices each. In total there are
[tex]12*10\:slices=120\:slices[/tex]
Total number of pizza slices.
[tex]216\:slices+120\:slices=\boxed{336\:slices}[/tex]
13. Miles ate 4-8 of the pizza. Janay ate 1-12 of the pizza. How much of the pizza did they eat?
is this Fraction?
Get the Greatest common factor of "8" and "12" and the answer will be "24"
change "4/8" and "1/12" to its "GCF" by multiplying to its factor, the answer will be "12/24" and "2/24"
Add them, the answer will be "14/24"
change it to "Lowest common denominator" by dividing the denominator by 2 the simplified answer will be "7/12"
14. Jan sat down to eat a whole pizza. Barry asked for some so jan gave Barry half. Marcus also wanted pizza so jan gave Marcus half of what was left. Then nina asked for pizza too so jan gave nina half of what was left. Next demetrius asked for pizza so jan gave him half of the remaining and pizza. How much pizza did each person get? Color the label their names on a circle graph to show your answer
1/2 to barry
1/4 marcus
1/8 to nina
1/16 to demetrius
1/16 to Jan
15. there are eight different toppings available how many different pizzas can be ordered with exactly three toppings?
As arrangement don't count, this is a combination problem
thus # of different pizzas that can be ordered = 8C3
= 8 .7 .6/3!
= 56 different pizzas
16. Kim and José shared one whole pizza. Kim ate 4/6 of the pizza, and José ate 3/12 of the pizza. How much of the pizza was eaten?
[tex] \frac{4}{6} + \frac{3}{12} [/tex]
Getting the LCD, you'll have 12
[tex] \frac{4}{6} + \frac{3}{12} = \frac{4(2)+3}{12} [/tex]
= 11/12
Therefore 11/12 of the pizza was eaten.Lowest Term:
4/6 = 2/3
3/12 = 1/4
[tex] \frac{2}{3} + \frac{1}{4} = \frac{8-3}{12} or \frac{11}{12} [/tex]
Another method:
[tex] \frac{4}{6} + \frac{3}{12} = \frac{11}{12} [/tex]
Hope it helps! :)
17. Celia and her cousins ate 2 ¾ of hawaiian pizza, ⅞ of a vegetable pizza,and ½ of a pepperoni pizza. How much pizza did they eat in all?
Answer:
2
Step-by-step explanation:
theres two pizza that their eaten
18. Half a pepperoni pizza plus three fourths of a ham-and-pineapple pizza contains 765 Calories. One fourth of a pepperoni pizza plus a whole ham-and-pineapple pizza contains 745 Calories. How many Calories are in a whole pepperoni pizza? How many Calories are in a whole ham-and-pineapple pizza
Calories in each whole pizza flavor:
Calories of pepperoni pizza (x) = 660 calories
Calories of ham-and-pineapple pizza (y) = 580 calories
Click the image below to view the solution to the linear system.
19. 1/10 of pizza minus 1/6 of pizza
Answer:
the answer is -1/15.
I hope I helped you
20. thomas is buying 6 pizzas for his sister's party, if the boys at the party eat 3/5 of the pizza. How many pizza will the boys eat. Will they be able to eat half of the pizza? explain
Answer:
The boys will eat 3 3/5 pizzas.
Since there are only six pizzas that means one half is three. And since the boys ate 3 3/5 pizzas which is greater than three, this means the boys are able to eat more than half of the pizzas.
Step-by-step explanation:
Multiply to find the amount of pizzas eaten by the boys
6 x 3/5 = 18/5
= 3 3/5 pizzas
21. At Enzo's pizza parlor , there are seven different topings , where a costumer can order any number of these toppings.If you dine at the said pizza parlor,with how many possible toppings can you actually order your pizza?
Answer:
127
Step-by-step explanation:
The sum rule of the fundamental principle of counting states that if we have X ways of doing something and Y things of doing another thing, and we cannot do both at the same time, then there are X+Y ways to choose one of the actions.
In this problem, the action that we are choosing is getting pizza. The different ways of getting pizza is the number of toppings. We can have a pizza with 2 toppings, 4 toppings, etc. We add all these ways to know how many ways can we order pizza.
Since we don't care about the order in which our toppings go to our pizza, we use combination. A combination is a selection of items from a pool of possible ones such that the order does not matter. It does not matter if a topping comes first or second. What matters is if it is in the pizza or not.
The formula for taking r things from n possible ones, with no particular order is given by the formula is expressed by the formula:
[tex]\frac{n!}{r!(n-r)!}[/tex]
Since there are 7 toppings to choose from, our n is 7.
For our pizza, we can use 1, 2, 3, 4, 5, 6, or 7 toppings. This is what I was referring earlier with how we can order pizza. Let us take each amount of toppings, and then add them all together.
The pizza has 1 topping.We let n be 7, and r be 1. Substituting gives us:
[tex]\frac{n!}{r!(n-r)!}\\\\\frac{7!}{1!(7-1)!}\\\\\frac{7!}{1!6!}\\\\\frac{7*6!}{6!}\\\\7[/tex]
There are 7 ways to get a pizza with 1 topping.
The pizza has 2 toppings.We let n be 7, and r be 2. Substituting gives us:
[tex]\frac{n!}{r!(n-r)!}\\\\\frac{7!}{2!(7-2)!}\\\\\frac{7!}{2!5!}\\\\\frac{7*6*5!}{2*5!}\\\\7*3\\\\21[/tex]
There are 21 ways to get a pizza with 2 toppings.
The pizza has 3 toppings.We let n be 7, and r be 3. Substituting gives us:
[tex]\frac{n!}{r!(n-r)!}\\\\\frac{7!}{3!(7-3)!}\\\\\frac{7!}{3!4!}\\\\\frac{7*6*5*4!}{3*2*4!}\\\\7*5\\\\35[/tex]
There are 35 ways to get a pizza with 3 toppings.
The pizza has 4 toppings.We let n be 7, and r be 4. Substituting gives us:
[tex]\frac{n!}{r!(n-r)!}\\\\\frac{7!}{4!(7-4)!}\\\\\frac{7!}{4!3!}\\\\\frac{7*6*5*4!}{4!*3*2}\\\\7*5\\\\35[/tex]
There are 35 ways to get a pizza with 4 toppings.
The pizza has 5 toppings.We let n be 7, and r be 5. Substituting gives us:
[tex]\frac{n!}{r!(n-r)!}\\\\\frac{7!}{5!(7-5)!}\\\\\frac{7!}{5!2!}\\\\\frac{7*6*5!}{5!*2}\\\\7*3\\\\21[/tex]
There are 21 ways to get a pizza with 5 toppings.
The pizza has 6 toppings.We let n be 7, and r be 6. Substituting gives us:
[tex]\frac{n!}{r!(n-r)!}\\\\\frac{7!}{6!(7-6)!}\\\\\frac{7!}{6!1!}\\\\\frac{7*6!}{6!}\\\\7[/tex]
There are 7 ways to get a pizza with 6 toppings.
The pizza has 7 toppings.
We let n be 7, and r be 7. Substituting gives us:
[tex]\frac{n!}{r!(n-r)!}\\\\\frac{7!}{7!(7-7)!}\\\\\frac{7!}{7!0!}\\\\\frac{7!}{7!}\\\\1[/tex]
Note that 0! = 1
There is 1 way to get a pizza with all 7 toppings.
We add all these ways together to get how many ways we can make pizza.
[tex]7+21+35+35+21+7+1 = 127[/tex]
There are 127 ways to create a pizza.
Shortcut:
If you notice, the answer to the number of ways of choosing 4 toppings from 7, and 3 toppings from 7 are both 35. There is a shortcut to finding the combination.
If you take the combination of r things from n possible ones. It is the same as getting the combination of (n-r) things from n possible ones.
Since earlier, we were getting the ways to get 4 toppings, we can use this concept to say that it is the same as getting 3 toppings, since 7-4 = 3.
If you substitute it to the formula.
[tex]\frac{n!}{r!(n-r)!}\\[/tex]
compare it when r is (n-r)
[tex]\frac{n!}{r!(n-r)!}\\\\\frac{n!}{(n-r)!(n-[n-r])!}\\\\\frac{n!}{(n-r)!(n-[n-r])!}\\\\\frac{n!}{(n-r)!(n-n+r)!}\\\\\frac{n!}{(n-r)!(r)!}\\[/tex]
It's the same thing, since we just reversed the order of the denominator.
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22. mario has 12 boxes of pizza. he cut each pizza into eights. how many pieces of pizza will there be?
There will be 96 pieces of p i z z a. To find the answer, you have to multiply. Times the number of boxes of p i z z a which is 12 by the number of pieces of p i z z a in each box which is 8.
1
12
× 8
96
Multiplication Word ProblemThe problem is asking for the number of pieces of p i z z a there will be. Since there are 12 boxes of p i z z a and Mario will cut each p i z z a into eights, this means that every box will have eight pieces. Therefore, you have to multiply to find the answer. Multiply 12 and 8 to get 96. To check if the answer is correct, divide the product by the multiplier. You should get the multiplicand.
96 ÷ 8 = 12 ✔
Word problems involving p i z z a:
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23. Celia and her cousins ate 2 ¾ of hawaiian pizza, ⅞ of a vegetable pizza,and ½ of a pepperoni pizza. How much pizza did they eat in all
Answer:
2 and 14/18 not sure ako po but you can use fractions
24. Yesterday, Papa John's Pizza sold 120 pizzas. Today it sold 94 pizzas. How many fewer pizzas did the Pizza Palace sell today than it sold yesterday?
Yesterday, Papa John's Pizza sold 120 pizzas. Today it sold 94 pizzas. How many fewer pizzas did the Pizza Palace sell today than it sold yesterday?
subtract today sale from yesterday sales.
120 - 94 = 26just get the difference of 120 and 94 to come up with an answer of 26..
25. In creating a pizza, you may choose from the shape of round and square, the toppings may be ham, pineapple and mushroom, and lastly you can choose if you want olives or without olives. how many types of pizza can be made answer
You can make a total of 12 distinct pizzas given the options. The following are the round pizza possibilities: ham with and without olives, pineapples with and without olives, and mushroom with and without olives. The rectangle pizzas have the same topping combinations, which would bring the total number of possibilities to 12 different pizzas.
26. In a group of 100 customers at big reds pizza emporium 80 of them ordered mushrooms on their pizza and 72 of them ordered pepperoni. 60 customers ordered both mushrooms and pepperoni on their pizza. A.How many customers ordered mushrooms but no pepperoni?_______________ B.How many customers ordered pepperoni but no mushrooms?_______________ C.How many customers ordered neither of the 2 toppings?__________________
1.) 80
2.) 72
3.that is the answer) 60
27. A pizza didvided into 8 equal pieces. What fractions names each piece?
The name of fraction each piece is 1/8
28. In December 1990, the largest pizza ever made in South Africa. The diameter of the pizza is 37.4 meters. Whhat is the circumference of the pizza?
58.718 meters squared
Circumference = π x diameterπ (pi) = 3.14, diameter = 37.4 meters
Circumference = 3.14 x 37.4
Circumference = 117.436 meters
Answer:
The circumference of the pizza is 117.436 meters.
29. Janet ate 14 pieces of pizza. 2/9 of the pizza remains. How many pieces of pizza were there originally?
Let x be the original pieces of pizza.
Janet ate 14 pieces/slices
Remaining pizza: 2/9 (x)
Equation:
14 + (2/9)(x) = x
Multiply each term by LCD 9:
(9)(14) + (9)(2/9)(x) = (9)(x)
126 + 2x = 9x
126 = 9x - 2x
126 = 7x
7x/7 = 126/7
x = 18
ANSWER: There were 18 pieces of pizza.
Check:
14 + (2/9)(18) = 18
14 + 4 = 18
18 = 18 (true)
30. Mario has 12 boxes of pizza. He cut each pizza into eights. How many pieces of pizza will there be?
There will be 96 pieces.
Step-by-Step Explanation:
Word ProblemThe problem above is asking for the total number of pieces there will be if Mario is going to cut each into eights.
Given:
the number of boxes - 12
the number of pieces in each box - 8
Equation:
To find the answer, we just have to multiply the number of boxes by the number of pieces in each box.
12 × 8 = NSolution:
12 × 8 = 96Final Answer:
There will be 96 pieces if Mario cut each into eights.For some examples of word problems, visit the links.
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