The probability that one will get the required result on the next roll as described in the game is; 1/36.
<h3>What is the probability of getting the required roll to secure a win in the game?</h3>
It follows from the task content that to secure a win in the back gammon game using the standard dice, one must roll double threes.
Hence, the probability of such result to occur can be evaluated as follows;
P (double threes) = 1/6 × 1/6
= 1/36.
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Answer:
The probability that X is nine or more is 0.405.
Step-by-step explanation:
We have a sample of 20 random selected workers, each with a probability p=0.4 of changing jobs for "slightly higher pay".
We have a random variable X that can be modeled by the binomial distribution, with parameters n=20 (sample size) and p=0.4 (probability of success).
The probability that k workers will change jobs for slightly higher pay can be calcualted as:
We have to calculate the probability that the number of workers in the sample who will change jobs for slightly higher pay is 9 or higher. That is P(X≥9).
Answer:
One step Equations:
1. x=4
2. x=18
3. x=3
4. ×=50
Two Step Equations:
1. x= 7
2. x= -4
3. x= 24
Variations on Both Sides:
(I'm not sure if these are right but the answers above are for sure correct)
1. x= 4.5
2. x= -2
Answer:
A,B
Step-by-step explanation:
4(2x+y)
4•2x + 4•y
8x+4y
2(4x+2y)
2•4x + 2•2y
8x+4y
if u have a phone use photo math to scan the equations, its very useful