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To determine the probability of the spinner landing on B and then C, we need to know the individual probabilities of landing on B and C. Assuming the spinner is fair and has an equal number of sections for A, B, and C, the probability of landing on B is 1/3, and the probability of landing on C is also 1/3. Thus, the combined probability of landing on B first and then C is (1/3) * (1/3) = 1/9.
What else can I help you with?
If a spinner with 4 equal sections labeled A B C and D is twice what is the probability of A twice in a row?
The probability of landing on A in one spin is ( \frac{1}{4} ). To find the probability of landing on A twice in a row, you multiply the probabilities of each independent event: ( \frac{1}{4} \times \frac{1}{4} = \frac{1}{16} ). Therefore, the probability of landing on A twice in a row is ( \frac{1}{16} ).
If probability of reading newspaper a is .2 probability of reading newspaper b is .16 probability of reading newspaper c is .14.what is the probability that a person selected at random will read none?
The Probability of NOT reading newspaper a is .8 The Probability of NOT reading Newspaper b is .84 The probability of NOT reading Newspaper c is .86 Therefore, .8*.84*.86=0.57792=57.792%
If a spinner with 3 equal sections labeled A B and C is spun 4 times what is the probability of spinning B exactly 2 times?
There are 34 ie 81 possibilities: B appears exactly twice in 18 of these: AABB, ABAB, ABBA, ABBC,ABCB, ACBB, BABA, BABC, BBAA, BBAC, BCAB, BCCB, CABB,CBAB, CBBA, CBBC, CCBA and CCBB.B comes up exactly twice in 18 of the 81 possibilities so probability = 18/81 = 0.22 or 22.2%
What is the beta distribution formula?
The probability density function for a beta distribution with parameters a and b (a, b > 0) is of the form:B(x; a, b) = c*x*(a-1)*(1-x)(b-1) where 0 <= x <= 1. c is a constant such that the integral is 1 and it can be shown that c = G(a+b)/[G(a)*G(b)] where G is the Gamma function.
What is the probability of rolling a consonant on a lettered die a-f?
A lettered die with faces labeled a, b, c, d, e, and f contains 3 consonants (b, c, d) and 3 vowels (a, e, f). The probability of rolling a consonant is the number of consonant faces divided by the total number of faces. Therefore, the probability is 3 consonants out of 6 faces, which simplifies to 1/2 or 50%.
Tell the probability that the spinner will land on yellow is it a b c or d?
To determine the probability that the spinner will land on yellow, you need to know the total number of sections on the spinner and how many of those sections are yellow. The probability can be calculated using the formula: Probability = (Number of yellow sections) / (Total number of sections). Without specific values for a, b, c, or d, I can't provide an exact probability.
A b c and d tells the truth with probability 13 suppose that a makes a statement and then d says that c says that b says that a was telling the truth what is the probability that a was true?
the probability would be 1/3
Which of the following is incorrect Select one a. Probability distribution is used to compute continuous random variables b. Probability distribution equals to one. c. Probability distribution is used?
b is incorrect while c is virtually meaningless.
If a spinner with 4 equal sections labeled A B C and D is twice what is the probability of A twice in a row?
The probability of landing on A in one spin is ( \frac{1}{4} ). To find the probability of landing on A twice in a row, you multiply the probabilities of each independent event: ( \frac{1}{4} \times \frac{1}{4} = \frac{1}{16} ). Therefore, the probability of landing on A twice in a row is ( \frac{1}{16} ).
If probability of reading newspaper a is .2 probability of reading newspaper b is .16 probability of reading newspaper c is .14.what is the probability that a person selected at random will read none?
The Probability of NOT reading newspaper a is .8 The Probability of NOT reading Newspaper b is .84 The probability of NOT reading Newspaper c is .86 Therefore, .8*.84*.86=0.57792=57.792%
If a spinner with 3 equal sections labeled A B and C is spun 4 times what is the probability of spinning B exactly 2 times?
There are 34 ie 81 possibilities: B appears exactly twice in 18 of these: AABB, ABAB, ABBA, ABBC,ABCB, ACBB, BABA, BABC, BBAA, BBAC, BCAB, BCCB, CABB,CBAB, CBBA, CBBC, CCBA and CCBB.B comes up exactly twice in 18 of the 81 possibilities so probability = 18/81 = 0.22 or 22.2%
What is the probability of getting this question correct A.25 B.50 C.60 D.25?
60
WHAT IS THE PROBABILITY OF CORRECTLY GUESSING ANSWER TO A MULTIPLE CHOICE question WHERE ONE RESPONSE HAS TO BE SELECTED FROM a b c d?
It is 0.25
What is the probability that the number of batteries tested is (a) one (b) two and (c) three?
The answer requires more information about the context.
What is the beta distribution formula?
The probability density function for a beta distribution with parameters a and b (a, b > 0) is of the form:B(x; a, b) = c*x*(a-1)*(1-x)(b-1) where 0 <= x <= 1. c is a constant such that the integral is 1 and it can be shown that c = G(a+b)/[G(a)*G(b)] where G is the Gamma function.
What is the probability of rolling a consonant on a lettered die a-f?
A lettered die with faces labeled a, b, c, d, e, and f contains 3 consonants (b, c, d) and 3 vowels (a, e, f). The probability of rolling a consonant is the number of consonant faces divided by the total number of faces. Therefore, the probability is 3 consonants out of 6 faces, which simplifies to 1/2 or 50%.
What is the sample space for a spinner spun three times?
The sample space for a spinner spun three times consists of all possible outcomes from each spin. If the spinner has ( n ) distinct sections, then each spin has ( n ) possible outcomes. Therefore, for three spins, the sample space will contain ( n^3 ) outcomes, representing every combination of the results from the three spins. For example, if the spinner has 4 sections labeled A, B, C, and D, the sample space would include outcomes like (A, A, A), (A, A, B), ..., (D, D, D).
