A pizza shop has available toppings of bacon, sausage, pepperoni, onions, anchovies, mushrooms, peppers and olives. How many different ways can a pizza be made with 3 toppings?

There are 56 different ways of making pizza with 3 toppings

The number of available topping is given as

The number of topping to select is given as:

For different selections, we make use of the following combination formula

So, we have:

Subtract 3 from 8

Simplify the expression

Hence, there are 56 different ways of making pizza with 3 toppings

Read more about combination at:

link

You have 336 possible combinations.

Step-by-step explanation:

The possible toppings are:

bacon, sausage, pepperoni, onions, anchovies, mushrooms, peppers, and olives.

so we have 8 possible toppings.

If we need to choose 3 different ones, we have that:

For the first one, we have 8 options.

For the second one, we have 7 options (because we already selected one)

For the third one, we have 6 options (because we already selected two)

So the total number of possible combinations is:

c = 8*7*6 = 336

im here

step-by-step explanation:

(f - g)(x) = 5x^3 - 3

step-by-step explanation:

rearrange these functions vertically, with like terms in separate columns:

f(x) = 5x^3 - 2

g(x) =         +1

now subtract, column by column:

(f - g)(x) = 5x^3 - 3