Answer:
Step-by-step explanation:
The sample space of a single dice is:
Required:
The probability of rolling 3 sixes
In a sample space of a roll of die, we have:
In a roll of dice, the probability of rolling a 6 is:
In 3 rolls, the probability is:
![Pr = [\frac{1}{6}]^3](https://tex.z-dn.net/?f=Pr%20%3D%20%5B%5Cfrac%7B1%7D%7B6%7D%5D%5E3)
X=1/8 is the answer
you subtract 1 on both sides and u get 3/2x=12 and when you dive 3/2 on both sides you get 1/8
((1+4i)/i) +(1+i)/(2+5i)
(((1+4i)*(2+5i)) +((1+i)*<span>i))/(i*(2+5i))
</span>((2 + 8i + 5i +20i²) + (1i + i²) )/ (2i + 5i<span>²)
((2 + 13i -20) + (1i -1))/(2i - 5) where </span>i<span>² = -1</span><span>
((14i - 19) +0)/2i - 5
(14i -19)/(2i - 5) </span>
3/7= 0.428571
3/6= 0.5
3/5= 0.6
So 3/5 is the greatest of all of them.
