If you choose from the following M&M colors, 5 green, 6 yellow, 8 blue, and 7 brown, what is the probability for each of the following events?



P(blue) =

P(brown) =

P(green or yellow) =

P(not blue or brown) =

P(green, yellow, blue, or brown) =

P(yellow) =

Respuesta :

Answer:

p(blue)=8

P(brown)=7

p(green or yellow)=5

p(not blue or brown)=6

p(green, blue, brown)=8

p(yellow)=6

Step-by-step explanation:

The probability for each of the following events shown below,

  •   P(blue) [tex]=\frac{8}{26}=\frac{4}{13}[/tex]
  •   P(brown) [tex]=\frac{7}{26}[/tex]
  •   P(green or yellow) = [tex]\frac{11}{26}[/tex]
  •   P(not blue or brown) =[tex]\frac{11}{26}[/tex]
  •   P(green, yellow, blue, or brown) =[tex]\frac{26}{26}=1[/tex]
  •   P(yellow) =[tex]\frac{6}{26} =\frac{3}{13}[/tex]

Probability :

It is given that, there are 5 green, 6 yellow, 8 blue, and 7 brown object.

Total number of object [tex]=5+6+8+7=26[/tex]

Number of blue = 8

Number of brown = 7

Number of green and yellow = 5 + 6 = 11

Number of object that are not blue or brown = 11

Number of object that are green, yellow, blue and brown = 26

Number of yellow object = 6

Now, we have to find probability,

                  P(blue) [tex]=\frac{8}{26}=\frac{4}{13}[/tex]

                  P(brown) [tex]=\frac{7}{26}[/tex]

     P(green or yellow) = [tex]\frac{11}{26}[/tex]

    P(not blue or brown) =[tex]\frac{11}{26}[/tex]

   P(green, yellow, blue, or brown) =[tex]\frac{26}{26}=1[/tex]

                   P(yellow) =[tex]\frac{6}{26} =\frac{3}{13}[/tex]

Learn more about the probability here:

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