1.) 2.) 3.) 4.) 5.) At the end of the quarter a student is chosen at...
1. An elementary school is offering 3 language classes: one in Spanish, one in French, and one in German. These classes are open to any of the 104 students in the school. There are 43 in the Spanish class, 34 in the French class, and 24 in the German class. There are 17 students that in both Spanish and French, 6 are in both Spanish and German, and 9 are in both French and German. In addition, there are 4...
1. An elementary school is offering 3 language classes: one in Spanish, one in French, and one in German. These classes are open to any of the 104 students in the school. There are 43 in the Spanish class, 34 in the French class, and 24 in the German class. There are 17 students that in both Spanish and French, 6 are in both Spanish and German, and 9 are in both French and German. In addition, there are 4...
1. If AA and BB are two mutually exclusive events with P(A)=0.3 and P(B)=0.6, find the following probabilities: a) P(A^c)= b) P(B^c)= c) P((A∪B)^c)= d) P(A∩B^c)= 2. An elementary school is offering 3 language classes: one in Spanish, one in French, and one in German. These classes are open to any of the 104 students in the school. There are 43 in the Spanish class, 34 in the French class, and 24 in the German class. There are 17 students...
1.A fair six-sided die is rolled. {1, 2, 3, 4, 5, 6} Let event A = the outcome is greater than 4. Let event B = the outcome is an even number. Find P(A|B). A.0 B.1/3 C.2/3 C.3/3 2.A student stays at home. Let event N = the student watches Netflix. Let event Y = the student watches the very educational youtube videos made by her/his instructor.Suppose P(N) = 0.1, P(Y) = 0.8, and P(N and Y) = 0. Are N and...
Student #2 C- 72% 144 34 0 40 70 Student #3 74% C 148 40 10 43 55 Student # 4 50 36 A 93% 186 10 90 Student #5 B+ 87% 174 48 10 46 70 Student #6 56% 112 44 5 28 35 Student #7 65 84% 168 50 10 43 Student #8 48 B- 80% 159 46 10 55 Student #9 C+ 79% 158 50 10 73 25 Student #10 86% 172 33 5 44 90 Student...
Prenatal Screening test Prenatal screening is a non-invasive type of testing that is available to all pregnant individuals in Ontario. Non-invasive means that there is no risk to the pregnant person or the baby. Screening uses ultrasound, blood work or some combination of both to get information about the likelihood of a baby having a specific health condition. Screening tests do not tell you for sure if the baby has the condition, only what the chance is. A physician will...
Have to show work for every problem 4. A company uses three plants to produce a new computer chip. Plant A produces 30% of the chips. Plant B produces 45% of the chips. The rest of the chips are produced by plant C. Each plant has its own defectiv rate. These are: plant A produces 3% defective chips, plant B produces 1% defective chips, plant C produces 5% defective chips. Hint: draw a tree diagram. (a) Construct a tree diagram...
Prenatal Screening test Prenatal screening is a non-invasive type of testing that is available to all pregnant individuals in Ontario. Non-invasive means that there is no risk to the pregnant person or the baby. Screening uses ultrasound, blood work or some combination of both to get information about the likelihood of a baby having a specific health condition. Screening tests do not tell you for sure if the baby has the condition, only what the chance is. A physician will...
1/ Consider the following table. Defects in batch Probability 2 0.18 3 0.29 4 0.18 5 0.14 6 0.11 7 0.10 Find the standard deviation of this variable. 1.52 4.01 1.58 2.49 2/ The standard deviation of samples from supplier A is 0.0841, while the standard deviation of samples from supplier B is 0.0926. Which supplier would you be likely to choose based on these data and why? Supplier B, as their standard deviation is higher and, thus, easier to...
The first significant digit in any number must be 1, 2, 3, 4, 5, 6, 7, 8. or. It was discovered that first digits do not our with equal frequency Probabilities of occurrence to the first digit in a number are shown in the accompanying table. The probability distribution is now known as Benford's Law For example, the following dibution represents the first digits in 207 alegedly fraudulent checks written to a boa company by an employee attempting to embezzle...