Question 1
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John makes random guesses on his multiple-choice test, which has five options for each question. Let the random variable X be the number of guesses taken before guessing correctly.
Assuming the guesses are independent, find the probability that he doesn't guess correctly until his 6th guess.
0.0655
0.0789
0.3521
0.3277
Question 2
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For a math assignment, Jane has to roll a set of six standard dice and record the results of each trial. She wonders how many different outcomes are possible after rolling all six dice.
What is the total number of possible outcomes for each trial?
7,776
46,656
216
36
Sadie is selecting two pieces of paper at random from the stack of colored paper in her closet. The stack contains several sheets of each of the standard colors- red, orange, yellow, green, blue, and violet.
All of the following are possible outcomes for Sadie's selection, EXCEPT:
Green, violet
Blue, black
Orange, yellow
Red, red
Here we are given that john makes each X = no. of failure so we are he guess correctly in 6th guess so we will apply Neg. binomial here with r = 1 so geometric dis
John roll a set of 6 standard dice and record result of each trial so we are to find number of outcomes in each trial, so we know die has 6 face so outcomes
Here we are given dice electing two pieces of paper at random and stock has color red, orange , yellow green, blue , violet
So we are to find which is not possible outcome
Option c Blue, black as black color sheet
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