Baking A bakery sells white​, rye​, multi dash grain​, and oat bread. Each type of bread is available as a round loaf or as dinner rolls. Use a table to show the sample space for the type and style of bread. Then find the number of possible outcomes.

Question content area bottom
Part 1
Complete the table that represents the sample space for the type and style of bread.
Sample Space
Loaf
Rolls
  White

multi dash grain
rye
oat
white
​,

loaf
rolls

multi dash grain
rye
white
oat
​,

rolls
loaf
  Rye

rye
white
multi dash grain
oat
​,

rolls
loaf

multi dash grain
oat
white
rye
​,

loaf
rolls
  Multi dash grain

multi dash grain
oat
white
rye
​,

loaf
rolls

multi dash grain
rye
white
oat
​,

loaf
rolls
  Oat

white
rye
multi dash grain
oat
​,

loaf
rolls

white
multi dash grain
rye
oat
​,

loaf
rolls

1 answer

To create a table representing the sample space for the types and styles of bread, we can organize the types of bread and their available styles (loaf and rolls). The options available are:

Types of Bread:

  1. White
  2. Rye
  3. Multi-grain
  4. Oat

Styles:

  • Loaf
  • Rolls

Sample Space Table:

| | Loaf | Rolls | |--------|---------------|---------------| | White | White Loaf | White Rolls | | Rye | Rye Loaf | Rye Rolls | | Multi-grain | Multi-grain Loaf | Multi-grain Rolls | | Oat | Oat Loaf | Oat Rolls |

Total Outcomes Calculation:

We have 4 types of bread and 2 styles (loaf or rolls). To find the total number of possible outcomes, we multiply the number of types by the number of styles:

\[ \text{Total Outcomes} = \text{Number of Types} \times \text{Number of Styles} = 4 \text{ (types)} \times 2 \text{ (styles)} = 8 \text{ outcomes} \]

Thus, there are 8 possible outcomes.