Question

What additional statement, added to the three below, forms a probability distribution?
(1) I missed only my first class today
(2) I missed only my second class today
(3) I missed both my first and second class today
I missed all my classes today
I missed no classes today
I missed either my first or my second class today but not both
I did not miss my first or second class today

Answer 1

Answer:

[tex]\boxed{I/missed/either/my/first/or/my/second/class/today/but/not/both}[\tex]

Step-by-step explanation:

[tex]<marquee>Mark it Brainliest<marquee>[\tex]

Answer 2

Answer:

we should have all probabalities, and as it is obvious we have (1)i missed only my first class today and i go to the 2nd one + (2) I missed only my second class today and I went to the 1st one+ (3) I missed both my first and second class today so the last one will be the situation that I went to the both

Step-by-step explanation:

so the correct answer I did not miss my first and second class today

:)